Abanin, D. A., Lee, P. A., & Levitov, L. S. (2006), “Spin-filtered edge states and quantum Hall effect in graphene,” Phys. Rev. Lett. 96, 176803.Google Scholar

Abanin, D. A., Novoselov, K. S., Zeitler, U., et al. (2007), “Dissipative quantum Hall effect in graphene near the dirac point,” Phys. Rev. Lett. 98(19), 196806.Google Scholar

Abergel, D. S. L. & Chakraborty, T. (2009), “Generation of valley polarized current in bilayer graphene,” Appl. Phys. Lett. 95(6), 062107.Google Scholar

Abrahams, E., Anderson, P. W., Licciardello, D. C., & Ramakrishnan, T. V. (1979), “Scaling theory of localization: Absence of quantum diffusion in two dimensions,” Phys. Rev. Lett. 42, 673–676.CrossRefGoogle Scholar

Abrikosov, A., Gorkov, L., & Dzyaloshinskii, E. (1975), Methods of Quantum Field Theory in Statistical Physics, Dover, New York.Google Scholar

Adam, S., Hwang, E. H., Galitski, V. M., & Sarma, S. D. (2007), “A self-consistent theory for graphene transport,” PNAS 104, 18392.Google Scholar

Adam, S., Jung, S., Klimov, N. N., et al. (2011), “Mechanism for puddle formation in graphene,” Phys. Rev. B 84, 235421.Google Scholar

Adessi, C., Roche, S., & Blase, X. (2006), “Reduced backscattering in potassium-doped nanotubes: Ab initio and semiempirical simulations,” Phys. Rev. B 73(12), 125414.CrossRefGoogle Scholar

Aharonov, Y. & Bohm, D. (1959), “Significance of electromagnetic potentials in the quantum theory,” Phys. Rev. 115(3), 485–491.Google Scholar

Ahn, S. J., Moon, P., Kim, T.-H., et al. (2018), “Dirac electrons in a dodecagonal graphene quasicrystal,” Science 361(6404), 782–786.Google Scholar

Ajiki, H. & Ando, T. (1993), “Electronic states of carbon nanotubes,” J. Phys. Soc. Jpn. 62(4), 1255–1266.Google Scholar

Ajiki, H. & Ando, T. (1996), “Energy bands of carbon nanotubes in magnetic fields,” J. Phys. Soc. Jpn. 65(2), 505–514.CrossRefGoogle Scholar

Akhmerov, A. (2011), Dirac and Majorana edge states in graphene and topological superconductors, PhD thesis, Leiden University.Google Scholar

Akhmerov, A. R. & Beenakker, C. W. J. (2008), “Boundary conditions for dirac fermions on a terminated honeycomb lattice,” Phys. Rev. B 77, 085423.CrossRefGoogle Scholar

Akkermans, E. & Montambaux, G. (2007), Mesoscopic Physics of Electrons and Photons, Cambridge University Press, Cambridge, UK.CrossRefGoogle Scholar

Aleiner, I. L. & Efetov, K. B. (2006), “Effect of disorder on transport in graphene,” Phys. Rev. Lett. 97, 236801.Google Scholar

Alexandrov, A. S. & Capellmann, H. (1991), “Orbital diamagnetism of two-dimensional electrons,” PRL 66(3), 365–368.Google Scholar

Alhassid, Y. (2000), “The statistical theory of quantum dots,” Rev. Mod. Phys. 72, 895–968.Google Scholar

Allain, P. & Fuchs, J. (2011), “Klein tunneling in graphene: Optics with massless electrons,” 83(3), 301–317.Google Scholar

Allen, M. T., Martin, J., & Yacoby, A. (2012), “Gate-defined quantum confinement in suspended bilayer graphene,” Nat. Commun. 3, 934–936.Google Scholar

Alos-Palop, M. & Blaauboer, M. (2011), “Adiabatic quantum pumping in normal-metal-insulator-superconductor junctions in a monolayer of graphene,” Phys. Rev. B 84(7), 073402.CrossRefGoogle Scholar

Altland, A. (2006), “Low-energy theory of disordered graphene,” Phys. Rev. Lett. 97, 236802.Google Scholar

Altshuler, B., Aronov, A., Efros, A. L., & Pollak., M., eds (1985), Electron–Electron Interaction in Disordered Conductors, Elsevier, Amsterdam, pp. 1–153.Google Scholar

Altshuler, B. L., Aronov, A. G., & Spivak, B. Z. (1981), “The Aharonov-Bohm effect in disordered conductors,” JETP Lett. 33, 94.Google Scholar

Altshuler, B. L. & Glazman, L. I. (1999), “Pumping electrons,” Science 283(5409), 1864–1865.Google Scholar

Amara, H., Latil, S., Meunier, V., Lambin, P., & Charlier, J.-C. (2007), “Scanning tunneling microscopy fingerprints of point defects in graphene: A theoretical prediction,” Phys. Rev. B 76(11), 115423.Google Scholar

Amorim, R. G., Fazzio, A., Antonelli, A., Novaes, F. D., & da Silva, A. J. R. (2007), “Divacancies in graphene and carbon nanotubes,” Nano Lett. 7(8), 2459–2462.Google Scholar

An, J., Voelkl, E., Suk, J. W., et al. (2011), “Domain (grain) boundaries and evidence of ‘twinlike’ structures in chemically vapor deposited grown graphene,” ACS Nano 5, 2433.Google Scholar

Anantram, M. P. (2000), “Current-carrying capacity of carbon nanotubes,” Phys. Rev. B 62, R4837–R4840.CrossRefGoogle Scholar

Anantram, M. P. & Léonard, F. (2006), “Physics of carbon nanotube electronic devices,” Rep. Progr. Phys. 69(3), 507.CrossRefGoogle Scholar

Anasori, B., Xie, Y., Beidaghi, M., et al. (2015), “Two-dimensional, ordered, double transition metals carbides (MXenes),” ACS Nano 9(10), 9507–9516.Google Scholar

Anda, E. V., Makler, S., Pastawski, H. M., & Barrera, R. G. (1994), “Electron-phonon effects on transport in mesoscopic heterostructures,” Braz. J. Phys. 24, 330.Google Scholar

Anderson, P. W. (1958), “Absence of diffusion in certain random lattices,” Phys. Rev. 109(5), 1492–1505.Google Scholar

Anderson, P. W., Thouless, D. J., Abrahams, E., & Fisher, D. S. (1980), “New method for a scaling theory of localization,” Phys. Rev. B 22(8), 3519–3526.Google Scholar

Ando, T. (1991), “Quantum point contacts in magnetic fields,” Phys. Rev. B 44, 8017.CrossRefGoogle ScholarPubMed

Ando, T., Nakanishi, T., & Saito, R. (1998), “Berry’s phase and absence of back scattering in carbon nanotubes,” J. Phys. Soc. Jpn. 67(8), 2857–2862.CrossRefGoogle Scholar

Andrei, E. Y., Li, G., & Du, X. (2012), “Electronic properties of graphene: A perspective from scanning tunneling microscopy and magnetotransport,” Rep. Progr. Phy. 75(5), 056501.Google Scholar

Appenzeller, J., Radosavljević, M., Knoch, J., & Avouris, P. (2004), “Tunneling versus thermionic emission in one-dimensional semiconductors,” Phys. Rev. Lett. 92, 048301.Google Scholar

Areshkin, D. A., Gunlycke, D., & White, C. T. (2007), “Ballistic transport in graphene nanostrips in the presence of disorder: Importance of edge effects,” Nano Lett. 7(1), 204–210.Google Scholar

Areshkin, D. A. & White, C. T. (2007), “Building blocks for integrated graphene circuits,” Nano Lett. 7(11), 3253–3259.Google Scholar

Arrachea, L. & Moskalets, M. (2006), “Relation between scattering-matrix and Keldysh formalisms for quantum transport driven by time-periodic fields,” Phys. Rev. B 74(24), 245322.Google Scholar

Ashcroft, N. W. & Mermin, N. D. (1976a), Solid State Physics, Holt, Rinehart and Winston, New York.Google Scholar

Ashcroft, N. W. & Mermin, N. D. (1976b), Solid State Physics, Holt Saunders, Philadelphia.Google Scholar

Ast, C. R. & Gierz, I. (2012), “sp-Band tight-binding model for the Bychkov-Rashba effect in a two-dimensional electron system including nearest-neighbor contributions from an electric field,” Phys. Rev. B 86, 085105.Google Scholar

Avouris, P., Heinz, T., & Low, T., eds (2017), 2D Materials: Properties and Devices, Cambridge University Press, Cambridge, UK.CrossRefGoogle Scholar

Avriller, R. (2008), Contribution à la modélisation théorique et à l’étude du transport quantique dans les dispositifs à base de nanotubes de carbone, PhD thesis, Université Joseph-Fourier.Google Scholar

Avriller, R., Latil, S., Triozon, F., Blase, X., & Roche, S. (2006), “Chemical disorder strength in carbon nanotubes: Magnetic tuning of quantum transport regimes,” Phys. Rev. B 74(12), 121406.Google Scholar

Avriller, R., Roche, S., Triozon, F., Blase, X., & Latil, S. (2007), “Low-dimensional quantum transport properties of chemically-disordered carbon nanotubes: From weak to strong localization regimes,” Mod. Phys. Lett. B 21, 1955.Google Scholar

Avsar, A., Lee, J. H., Koon, G. K. W., & Özyilmaz, B. (2015), “Enhanced spin-orbit coupling in dilute fluorinated graphene,” 2D Mater. 2(4), 044009.Google Scholar

Avsar, A., Tan, J. Y., Taychatanapat, T., et al. (2014), “Spin-orbit proximity effect in graphene,” Nat. Commun. 5, 4875.CrossRefGoogle ScholarPubMed

Avsar, A., Yang, T.-Y., Bae, S., et al. (2011), “Toward wafer scale fabrication of graphene based spin valve devices,” Nano Lett. 11(6), 2363–2368.Google Scholar

Babic, B. & Schönenberger, C. (2004), “Observation of Fano resonances in single-wall carbon nanotubes,” Phys. Rev. B 70, 195408.Google Scholar

Bachelet, G. B., Hamann, D. R., & Schlüter, M. (1982), “Pseudopotentials that work: From H to Pu,” Phys. Rev. B 26, 4199–4228.Google Scholar

Bachilo, S. M., Strano, M. S., Kittrell, C., et al. (2002), “Structure-assigned optical spectra of single-walled carbon nanotubes,” Science 298(5602), 2361–2366.CrossRefGoogle ScholarPubMed

Bachtold, A., Strunk, C., Salvetat, J.-P., et al. (1999), “Aharonov-Bohm oscillations in carbon nanotubes,” Nature 397(6721), 673–675.Google Scholar

Bae, S., Kim, H., Lee, Y., et al. (2010), “Roll-to-roll production of 30-inch graphene films for transparent electrodes,” Nat. Nanotechnol. 5(8), 574–578.Google Scholar

Baibich, M. N., Broto, J. M., Fert, A., et al. (1988), “Giant magnetoresistance of (001)Fe/(001)Cr magnetic superlattices,” Phys. Rev. Lett. 61, 2472–2475.Google Scholar

Bajpai, U., Popescu, B. S., Plechác, P., et al. (2019), “Spatio-temporal dynamics of shift current quantum pumping by femtosecond light pulse,” J. Phys.: Mater. 2(2), 025004.Google Scholar

Balakrishnan, J., Gavin, K. W., Jaiswal, M., Neto, A. H. C., & Özyilmaz, B. (2013), “Colossal enhancement of spin-orbit coupling in weakly hydrogenated graphene,” Nat. Phys. 9, 284–287.Google Scholar

Balakrishnan, J., Koon, G. K. W., Avsar, A., et al. (2014), “Giant spin Hall effect in graphene grown by chemical vapour deposition,” Nat. Commun. 5, 4748.Google Scholar

Balasubramanian, K., Lee, E. J. H., Weitz, R. T., Burghard, M., & Kern, K. (2008), “Carbon nanotube transistors: Chemical functionalization and device characterization,” Phys. Status Solidi (a) 205(3), 633–646.CrossRefGoogle Scholar

Baldoni, M., Sgamellotti, A., & Mercuri, F. (2008), “Electronic properties and stability of graphene nanoribbons: An interpretation based on Clar sextet theory,” Chem. Phys. Lett. 464(4–6), 202–207.Google Scholar

Banhart, F., Kotakoski, J., & Krasheninnikov, A. V. (2011), “Structural defects in graphene,” ACS Nano 5(1), 26–41.Google Scholar

Banszerus, L., Schmitz, M., Engels, S., et al. (2015), “Ultrahigh-mobility graphene devices from chemical vapor deposition on reusable copper,” Sci. Adv. 1(6), e1500222.Google Scholar

Baranger, H. U. & Stone, A. D. (1989), “Electrical linear-response theory in an arbitrary magnetic field: A new Fermi-surface formation,” Phys. Rev. B 40(12), 8169–8193.CrossRefGoogle Scholar

Bardarson, J. H., Tworzydło, J., Brouwer, P. W., & Beenakker, C. W. J. (2007), “One-parameter scaling at the dirac point in graphene,” Phys. Rev. Lett. 99, 106801.Google Scholar

Barone, V., Hod, O., & Scuseria, G. E. (2006), “Electronic structure and stability of semiconducting graphene nanoribbons,” Nano Lett. 6(12), 2748–2754.Google Scholar

Barsoum, M. W. (2000), “The MN+1AXN phases: A new class of solids: Thermodynamically stable nanolaminates,” Prog. Solid State Chem. 28(1), 201–281.Google Scholar

Beenakker, C. W. J. (1991), “Theory of Coulomb-blockade oscillations in the conductance of a quantum dot,” Phys. Rev. B 44, 1646–1656.Google Scholar

Beenakker, C. W. J. (1997), “Random-matrix theory of quantum transport,” Rev. Mod. Phys. 69, 731–808.Google Scholar

Beenakker, C. W. J. (2008), “Colloquium: Andreev reflection and Klein tunneling in graphene,” Rev. Mod. Phys. 80(4), 1337–1354.CrossRefGoogle Scholar

Begliarbekov, M., Sasaki, K.-I., Sul, O., Yang, E.-H., & Strauf, S. (2011), “Optical control of edge chirality in graphene,” Nano Lett. 11(11), 4874–4878.Google Scholar

Benitez, L., Sierra, J., Savero Torres, W., et al. (2018), “Strongly anisotropic spin relaxation in graphene-transition metal dichalcogenide heterostructures at room temperature,” Nat. Phys. 14(3), 303–308.Google Scholar

Benítez, L. A., Sierra, J. F., Torres, W. S., et al. (2018), “Strongly anisotropic spin relaxation in graphene-transition metal dichalcogenide heterostructures at room temperature,” Nat. Phys. 14(3), 303.Google Scholar

Benítez, L. A., Torres, W. S., Sierra, J. F., et al. (2019), arXiv 1908.07868.Google Scholar

Berdakin, M., Vargas, J. E. B., & Torres, L. E. F. (2018), “Directional control of charge and valley currents in a graphene-based device,” Phys. Chem. Chem. Phys. 20(45), 28720–28725.Google Scholar

Berger, C., Song, Z., Li, X., et al. (2006), “Electronic confinement and coherence in patterned epitaxial graphene,” Science 312(5777), 1191–1196.Google Scholar

Bergman, G. (1984), “Weak localization in thin films: A time-of-flight experiment with conduction electrons,” Phys. Rep. 107(1), 1–58.CrossRefGoogle Scholar

Bernal, J. D. (1924), “The structure of graphite,” Proc. R. Soc.of Lond. Ser. A 106(740), 749–773.Google Scholar

Berry, M. V. (1984), “Quantal phase factors accompanying adiabatic changes,” Proc. R. Soc. Lond. A 392(1802), 45–57.Google Scholar

Berry, M. V. & Mondragon, R. J. (1987), “Neutrino billiards: Time-reversal symmetry-breaking without magnetic fields,” Proc. R. Soc. Lond. A Math. Phys. Sci. 412(1842), 53–74.Google Scholar

Bethune, D. S., Klang, C. H., de Vries, M. S., et al. (1993), “Cobalt-catalysed growth of carbon nanotubes with single-atomic-layer walls,” Nature 363(6430), 605–607.Google Scholar

Biel, B., Triozon, F., Blase, X., & Roche, S. (2009), “Chemically induced mobility gaps in graphene nanoribbons: A route for upscaling device performances,” Nano Lett. 9(7), 2725–2729.CrossRefGoogle ScholarPubMed

Biel, B., Triozon, F., Niquet, Y., & Roche, S. (2009), “Anomalous doping effects on charge transport in graphene nanoribbons,” Phys. Rev. Lett. 102, 096803.Google Scholar

Binasch, G., Grünberg, P., Saurenbach, F., & Zinn, W. (1988), “Enhanced magnetoresistance in layered magnetic structures with antiferromagnetic interlayer exchange,” Phys. Rev. B 39, 4828.Google Scholar

Biró, L. P., Márk, G. I., Koós, A. A., Nagy, J., & Lambin, P. (2002), “Coiled carbon nanotube structures with supraunitary nonhexagonal to hexagonal ring ratio,” Phys. Rev. B 66, 165405.Google Scholar

Blanter, Y. & Büttiker, M. (2000), “Shot noise in mesoscopic conductors,” Phys. Rep. 336(1–2), 1–166.Google Scholar

Blase, X., Benedict, L. X., Shirley, E. L., & Louie, S. G. (1994), “Hybridization effects and metallicity in small radius carbon nanotubes,” Phys. Rev. Lett. 72, 1878–1881.Google Scholar

Blase, X., Rubio, A., Louie, S. G., & Cohen, M. L. (1995), “Quasiparticle band structure of bulk hexagonal boron nitride and related systems,” Phys. Rev. B 51(11), 6868–6875.Google Scholar

Blöchl, P. E. (1994), “Projector augmented-wave method,” Phys. Rev. B 50, 17953–17979.Google Scholar

Bockrath, M., Cobden, D. H., Lu, J., et al. (1999), “Luttinger-liquid behaviour in carbon nanotubes,” Nature 397(6720), 598–601.Google Scholar

Boehm, H. P., Clauss, A., Fischer, G. O., & Hofmann, U. (1962), “Das adsorptionsverhalten sehr dünner kohlenstoff-folien,” Z. Anorg. Allg. Chem. 316(3-4), 119–127.Google Scholar

Boettger, J. C. & Trickey, S. B. (2007), “Erratum: First-principles calculation of the spin-orbit splitting in graphene,” Phys. Rev. B 75, 121402(R).Google Scholar

Bolotin, K. I., Sikes, K. J., Hone, J., Stormer, H. L., & Kim, P. (2008), “Temperature-dependent transport in suspended graphene,” Phys. Rev. Lett. 101(9), 096802.CrossRefGoogle ScholarPubMed

Bonaccorso, F., Sun, Z., Hasan, T., & Ferrari, A. C. (2010), “Graphene photonics and optoelectronics,” Nat. Photonics 4(9), 611–622.Google Scholar

Bonča, J. & Trugman, S. A. (1995), “Effect of inelastic processes on tunneling,” Phys. Rev. Lett. 75(13), 2566–2569.Google Scholar

Born, M. & Oppenheimer, M. (1927), “Zur quantentheorie der molekeln,” Ann. Phys. 84, 457.Google Scholar

Bose, S. K., Winer, K., & Andersen, O. K. (1988), “Electronic properties of a realistic model of amorphous silicon,” Phys. Rev. B 37, 6262.CrossRefGoogle ScholarPubMed

Bostwick, A., McChesney, J. L., Emtsev, K. V., et al. (2009), “Quasiparticle transformation during a metal-insulator transition in graphene,” Phys. Rev. Lett. 103(5), 056404.Google Scholar

Botello-Méndez, A. R., Cruz-Silva, E., Romo-Herrera, J., et al. (2011), “Quantum transport in graphene nanonetworks,” Nano Lett. 11(8), 3058–3064.Google Scholar

Botello-Mendez, A. R., Declerck, X., Terrones, M., Terrones, H., & Charlier, J.-C. (2011), “One-dimensional extended lines of divacancy defects in graphene,” Nanoscale 3(7), 2868–2872.Google Scholar

Bourrellier, R., Meuret, S., Tararan, A., et al. (2016), “Bright UV single photon emission at point defects in h-BN,” Nano Lett. 16(7), 4317–4321.Google Scholar

Boykin, T. B., Bowen, R. C., & Klimeck, G. (2001), “Electromagnetic coupling and gauge invariance in the empirical tight-binding method,” PRB 63(24), 245314.CrossRefGoogle Scholar

Brandbyge, M., Mozos, J.-L., Ordejón, P., Taylor, J., & Stokbro, K. (2002), “Density-functional method for nonequilibrium electron transport,” Phys. Rev. B 65(16), 165401.CrossRefGoogle Scholar

Brenner, D. W. (1990), “Empirical potential for hydrocarbons for use in simulating the chemical vapor deposition of diamond films,” Phys. Rev. B 42, 9458–9471.Google Scholar

Brey, L. & Fertig, H. A. (2006), “Electronic states of graphene nanoribbons studied with the dirac equation,” Phys. Rev. B 73, 235411.CrossRefGoogle Scholar

Britnell, L., Gorbachev, R. V., Jalil, R., et al. (2012), “Field-effect tunneling transistor based on vertical graphene heterostructures,” Science 335(6071), 947–950.Google Scholar

Britnell, L., Ribeiro, R. M., Eckmann, A., et al. (2013), “Strong light-matter interactions in heterostructures of atomically thin films,” Science 340(6138), 1311–1314.Google Scholar

Brouwer, P. W. (1998), “Scattering approach to parametric pumping,” Phys. Rev. B 58, R10135–R10138.Google Scholar

Bunch, J. S., Yaish, Y., Brink, M., Bolotin, K., & McEuen, P. L. (2005), “Coulomb oscillations and Hall effect in quasi-2D graphite quantum dots,” Nano Lett. 5(2), 287–290.Google Scholar

Buscema, M., Groenendijk, D. J., Blanter, S. I., et al. (2014), “Fast and broadband photoresponse of few-layer black phosphorus field-effect transistors,” Nano Lett. 14(6), 3347–3352.Google Scholar

Busl, M., Platero, G., & Jauho, A.-P. (2012), “Dynamical polarizability of graphene irradiated by circularly polarized AC electric fields,” Phys. Rev. B 85(15), 155449.Google Scholar

Büttiker, M. (1988a), “Absence of backscattering in the quantum Hall effect in multiprobe conductors,” Phys. Rev. B 38, 9375–9389.Google Scholar

Büttiker, M. (1988b), “Symmetry of electrical conduction,” IBMJ. Res. Dev. 32(3), 317–334.Google Scholar

Büttiker, M., Imry, Y., Landauer, R., & Pinhas, S. (1985), “Generalized many-channel conductance formula with application to small rings,” Phys. Rev. B 31, 6207–6215.Google Scholar

Büttiker, M. & Moskalets, M. (2006), “Scattering theory of dynamic electrical transport,” in Asch, J. & Joye, A., eds, Mathematical Physics of Quantum Mechanics, Vol. 690 of Lecture Notes in Physics, Springer Berlin/Heidelberg, Berlin, pp. 33–44, doi:10.1007/3-540-34273-75.Google Scholar

Büttiker, M., Thomas, H., & Pretre, A. (1994), “Current partition in multiprobe conductors in the presence of slowly oscillating external potentials,” Z. Phys. B Condens. Matter 94, 133–137.Google Scholar

Bychov, Y. A. & Rashba, E. I. (1984), “Properties of a 2D electron gas with lifted spectral degeneracy,” Pis’ma Eksp. Teor. Fiz. 39, 66.Google Scholar

Cabana, J. & Martel, R. (2007), “Probing the reversibility of sidewall functionalization using carbon nanotube transistors,” J. Am. Chem. Soc. 129(8), 2244–2245.Google Scholar

Cahangirov, S., Topsakal, M., Aktürk, E., Şahin, H., & Ciraci, S. (2009), “Two- and one-dimensional honeycomb structures of silicon and germanium,” Phys. Rev. Lett. 102(23), 236804.Google Scholar

Cai, J., Ruffieux, P., Jaafar, R., et al. (2010), “Atomically precise bottom-up fabrication of graphene nanoribbons,” Nature 466(7305), 470–473.Google Scholar

Cai, Y., Zhang, G., & Zhang, Y.-W. (2014), “Layer-dependent band alignment and work function of few-layer phosphorene,” Sci. Rep. 4, 6677.Google Scholar

Calandra, M. & Mauri, F. (2007), “Electron-phonon coupling and electron self-energy in electron-doped graphene: Calculation of angular-resolved photoemission spectra,” Phys. Rev. B 76, 205411.Google Scholar

Calvo, H. L., Pastawski, H. M., Roche, S., & Foa Torres, L. E. F. (2011), “Tuning laser-induced band gaps in graphene,” Appl. Phys. Lett. 98(23), 232103.Google Scholar

Calvo, H. L., Perez-Piskunow, P. M., Pastawski, H. M., Roche, S., & Foa Torres, L. E. F. (2013), “Non-perturbative effects of laser illumination on the electrical properties of graphene nanoribbons,” J. Phys.: Condens. Matter 25(14), 144202.Google Scholar

Calvo, H. L., Perez-Piskunow, P. M., Roche, S., & Foa Torres, L. E. F. (2012), “Laser-induced effects on the electronic features of graphene nanoribbons,” Appl. Phys. Lett. 101(25), 253506.Google Scholar

Calzolari, A., Marzari, N., Souza, I., & Buongiorno Nardelli, M. (2004), “Ab initio transport properties of nanostructures from maximally localized Wannier functions,” Phys. Rev. B 69(3), 035108.Google Scholar

Campidelli, S., Ballesteros, B., Filoramo, A., et al. (2008), “Facile decoration of functionalized single-wall carbon nanotubes with phthalocyanines via click chemistry,” J. Am. Chem. Soc. 130(34), 11503–11509.Google Scholar

Campos-Delgado, J., Romo-Herrera, J. M., Jia, X., et al. (2008), “Bulk production of a new form of sp 2 carbon: Crystalline graphene nanoribbons,” Nano Lett. 8(9), 2773–2778.Google Scholar

Cançado, L. G., Pimenta, M. A., Neves, B. R. A., Dantas, M. S. S., & Jorio, A. (2004), “Influence of the atomic structure on the Raman spectra of graphite edges,” Phys. Rev. Lett. 93(24), 247401.Google Scholar

Cao, Y., Fatemi, V., Demir, A., et al. (2018), “Correlated insulator behaviour at half-filling in magic-angle graphene superlattices,” Nature 556(7699), 80–84.Google Scholar

Cao, Y., Fatemi, V., Fang, S., et al. (2018), “Unconventional superconductivity in magic-angle graphene superlattices,” Nature 556(7699), 43–50.Google Scholar

Castellanos-Gomez, A. (2015), “Black phosphorus: Narrow gap, wide applications,” J. Physi. Chem. Lett. 6(21), 4280–4291.Google Scholar

Castellanos-Gomez, A. (2016), “Why all the fuss about 2D semiconductors?,” Nat. Photonics 10, 202–204.Google Scholar

Castro, E. V., Novoselov, K. S., Morozov, S. V., et al. (2007), “Biased bilayer graphene: Semiconductor with a gap tunable by the electric field effect,” Phys. Rev. Lett. 99, 216802.Google Scholar

Cataldo, F., ed. (2005), Polyynes: Synthesis, Properties, and Applications, Taylor & Francis, London.Google Scholar

Cayssol, J., Dlóra, B., Simon, F., & Moessner, R. (2013), “Floquet topological insulators,” Physica Status Solidi (RRL) - Rapid Res. Lett. 7, 101.Google Scholar

Cazalilla, M. A., Iucci, A., Guinea, F., & Neto, A. H. C. (2012), “Local moment formation and kondo effect in defective graphene,” (unpublished) arXiv:1207.3135 [cond-mat.str-el].Google Scholar

Ceperley, D. M. & Alder, B. J. (1980), “Ground state of the electron gas by a stochastic method,” Phys. Rev. Lett. 45, 566–569.Google Scholar

Chakravarty, S. & Schmid, A. (1986), “Weak localization: The quasiclassical theory of electrons in a random potential,” Phys. Rep. 140(4), 193–236.Google Scholar

Champagne, A., Shi, L., Ouisse, T., Hackens, B., & Charlier, J.-C. (2018), “Electronic and vibrational properties of V₂ C-based MXenes: From experiments to first-principles modeling,” Phys. Rev. B 97(11), 115439.Google Scholar

Chang, A. M., Baranger, H. U., Pfeiffer, L. N., West, K. W., & Chang, T. Y. (1996), “Non-Gaussian distribution of Coulomb blockade peak heights in quantum dots,” Phys. Rev. Lett. 76, 1695.Google Scholar

Chappert, C., Fert, A., & Nguyen Van Dau, F. (2007), “The emergence of spin electronics in data storage,” Nat. Mater. 6, 813–823.Google Scholar

Charlier, J.-C., Arnaud, L., Avilov, I. V., et al. (2009), “Carbon nanotubes randomly decorated with gold clusters: From nano 2 hybrid atomic structures to gas sensing prototypes,” Nanotechnology 20(37), 375501.Google Scholar

Charlier, J.-C., Blase, X., & Roche, S. (2007), “Electronic and transport properties of nanotubes,” Rev. Mod. Phys. 79, 677–732.Google Scholar

Charlier, J.-C., Ebbesen, T. W., & Lambin, P. (1996), “Structural and electronic properties of pentagon-heptagon pair defects in carbon nanotubes,” Phys. Rev. B 53, 11108–11113.Google Scholar

Charlier, J.-C., Gonze, X., & Michenaud, J.-P. (1994a), “First-principles study of the stacking effect on the electronic properties of graphite(s),” Carbon 32(2), 289–299.Google Scholar

Charlier, J.-C., Gonze, X., & Michenaud, J.-P. (1994b), “Graphite interplanar bonding: Electronic delocalization and van der Waals interaction,” EPL (Europhysics Letters) 28(6), 403.Google Scholar

Charlier, J.-C., Gonze, X., & Michenaud, J.-P. (1995), “First-principles study of carbon nanotube solid-state packings,” EPL (Europhysics Letters) 29(1), 43.Google Scholar

Charlier, J.-C. & Lambin, P. (1998), “Electronic structure of carbon nanotubes with chiral symmetry,” Phys. Rev. B 57, R15037–R15039.Google Scholar

Charlier, J.-C., Michenaud, J.-P., & Gonze, X. (1992), “First-principles study of the electronic properties of simple hexagonal graphite,” Phys. Rev. B 46, 4531–4539.Google Scholar

Charlier, J.-C., Michenaud, J.-P., Gonze, X., & Vigneron, J.-P. (1991), “Tight-binding model for the electronic properties of simple hexagonal graphite,” Phys. Rev. B 44, 13237–13249.Google Scholar

Checkelsky, J. G., Li, L., & Ong, N. P. (2008), “Zero-energy state in graphene in a high magnetic field,” Phys. Rev. Lett. 100(20), 206801.Google Scholar

Cheianov, V. V. & Fal’ko, V. I. (2006), “Selective transmission of dirac electrons and ballistic magnetoresistance of n-p junctions in graphene,” Phys. Rev. B 74(4), 041403(R).Google Scholar

Chen, J., Badioli, M., Alonso-Gonzalez, P., et al. (2012), “Optical nano-imaging of gate-tunable graphene plasmons,” Nature 487(7405), 77–81.Google Scholar

Chen, J.-H., Cullen, W. G., Jang, C., Fuhrer, M. S., & Williams, E. D. (2009), “Defect scattering in graphene,” Phys. Rev. Lett. 102, 236805.Google Scholar

Chen, J.-H., Jang, C., Adam, S., et al. (2008), “Charged-impurity scattering in graphene,” Nat. Phys. 4(5), 377–381.Google Scholar

Chen, J.-H., Li, L., Cullen, W. G., Williams, E. D., & Fuhrer, M. S. (2011), “Tunable Kondo effect in graphene with defects,” Nat. Phys. 7(7), 535–538.Google Scholar

Chen, Z., Lin, Y.-M., Rooks, M., & Avouris, P. (2007), “Graphene nanoribbon electronics,” Physica E: Low Dimens. Syst. Nanostruct. 40(2), 228–232.Google Scholar

Chenaiov, V., Falko, V., Altshuler, B. I., & Aleiner, I. (2007), “Random resistor network model of minimal conductivity in graphene,” Phys. Rev. Lett. 99, 176801.Google Scholar

Chico, L., Crespi, V. H., Benedict, L. X., Louie, S. G., & Cohen, M. L. (1996), “Pure carbon nanoscale devices: Nanotube heterojunctions,” Phys. Rev. Lett. 76, 971–974.Google Scholar

Choi, H., Ihm, J., Louie, S., & Cohen, M. (2000), “Defects quasibound states, and quantum conductance in metallic carbon nanotubes,” Phys. Rev. Lett. 84, 2917–2920.Google Scholar

Churchill, H. O. H. & Jarillo-Herrero, P. (2014), “Two-dimensional crystals: Phosphorus joins the family,” Nat. Nanotechnol. 9(5), 330–331.Google Scholar

Chuvilin, A., Kaiser, U., Bichoutskaia, E., Besley, N. A., & Khlobystov, A. N. (2010), “Direct transformation of graphene to fullerene,” Nat. Chem. 2(6), 450–453.Google Scholar

Chuvilin, A., Meyer, J. C., Algara-Siller, G., & Kaiser, U. (2009), “From graphene constrictions to single carbon chains,” New J. Phy. 11(8), 083019.Google Scholar

Ci, L., Xu, Z., Wang, L., et al. (2008), “Controlled nanocutting of graphene,” Nano Res. 1, 116–122.Google Scholar

Clar, E. (1964), Polycyclic Hydrocarbons, Academic Press, London.Google Scholar

Clar, E. (1972), The Aromatic Sextet, Wiley, New York.Google Scholar

Clark, S. J., Segall, M. D., Pickard, C. J., et al. (2005), “First principles methods using castep,” Z. Kristallog. - Cryst. Mater. 220, 567–570.Google Scholar

Chappert, C., Fert, A., & Van Dau, F. N. (2007), “The emergence of spin electronics in data storage,” Nat. Mater. 6, 813.Google Scholar

Cockayne, E., Rutter, G. M., Guisinger, N. P., et al. (2011), “Grain boundary loops in graphene,” Phys. Rev. B 83, 195425.Google Scholar

Collins, A., Kanda, H., Isoya, J., & van Wyk, C. A. J. (1998), “Correlation between optical absorption and EPR in high-pressure diamond grown from a nickel solvent catalyst,” Diam. Relat. Mater. 7, 333–338.Google Scholar

Colomés, E. & Franz, M. (2018), “Antichiral edge states in a modified haldane nanoribbon,” Phys. Rev. Lett. 120, 086603.Google Scholar

Connétable, D., Rignanese, G.-M., Charlier, J.-C., & Blase, X. (2005), “Room temperature peierls distortion in small diameter nanotubes,” Phys. Rev. Lett. 94, 015503.Google Scholar

Connolly, M. R., Chiu, K. L., Giblin, S. P., et al. (2013), “Gigahertz quantised charge pumping in graphene quantum dots,” Nat. Nanotechnol. 8, 417–420.Google Scholar

Constantinescu, G. C. & Hine, N. D. M. (2016), “Multipurpose black-phosphorus/hBN heterostructures,” Nano Lett. 16(4), 2586–2594.Google Scholar

Cornaglia, P. S., Usaj, G., & Balseiro, C. A. (2009), “Localized spins on graphene,” Phys. Rev. Lett. 102(4), 046801.Google Scholar

Crespi, A., Corrielli, G., Valle, G. D., Osellame, R., & Longhi, S. (2013), “Dynamic band collapse in photonic graphene,” New J. Phys. 15(1), 013012.Google Scholar

Crespi, V. H., Benedict, L. X., Cohen, M. L., & Louie, S. G. (1996), “Prediction of a pure-carbon planar covalent metal,” Phys. Rev. B 53(20), R13303–R13305.Google Scholar

Cresti, A., Grosso, G., & Parravicini, G. (2007), “Numerical study of electronic transport in gated graphene ribbons,” Phys. Rev. B 76, 205433.Google Scholar

Cresti, A., Lopez-Bezanilla, A., Ordejon, P., & Roche, S. (2011), “Oxygen surface functionalization of graphene nanoribbons for transport gap engineering,” ACS Nano 5(11), 9271–9277.Google Scholar

Cresti, A., Louvet, T., Ortmann, F., et al. (2013), “Impact of vacancies on diffusive and pseudodiffusive electronic transport in graphene,” Crystals 3, 289–305.Google Scholar

Cresti, A., Nemec, N., Biel, B., et al. (2008), “Charge transport in disordered graphene-based low dimensional materials,” Nano Res. 1, 361–394.Google Scholar

Cresti, A., Nikolic, B. K., Garcia, J. H., & Roche, S. (2016), “Charge, spin and valley Hall effects in disordered graphene,” Rivista del Nuovo Cimento 12, 587–667.Google Scholar

Cresti, A., Ortmann, F., Louvet, T., Van Tuan, D., & Roche, S. (2013), “Broken symmetries, zero-energy modes, and quantum transport in disordered graphene: From supermetallic to insulating regimes,” Phys. Rev. Lett. 110, 196601.Google Scholar

Cresti, A. & Roche, S. (2009), “Edge-disorder-dependent transport length scales in graphene nanoribbons: From Klein defects to the superlattice limit,” Phys. Rev. B 79(23), 233404.Google Scholar

Cruz-Silva, E., Cullen, D. A., Gu, L., et al. (2008), “Heterodoped nanotubes: Theory, synthesis, and characterization of phosphorus-nitrogen doped multiwalled carbon nanotubes,” ACS Nano 2(3), 441–448.Google Scholar

Cruz-Silva, E., López-Urías, F., Mun oz-Sandoval, E., et al. (2009), “Electronic transport and mechanical properties of phosphorus- and phosphorus-nitrogen-doped carbon nanotubes,” ACS Nano 3(7), 1913–1921.Google Scholar

Cruz-Silva, E., Lopez-Urias, F., Munoz-Sandoval, E., et al. (2011), “Phosphorus and phosphorus-nitrogen doped carbon nanotubes for ultrasensitive and selective molecular detection,” Nanoscale 3(3), 1008–1013.Google Scholar

Cui, X., Lee, G.-H., Kim, Y. D., et al. (2015), “Multi-terminal transport measurements of MoS2 using a van der Waals heterostructure device platform,” Nat. Nanotechnol. 10(6), 534–540.Google Scholar

Cummings, A. W., Cresti, A., & Roche, S. (2014), “Quantum Hall effect in polycrystalline graphene: The role of grain boundaries,” Phys. Rev. B 90, 161401.Google Scholar

Cummings, A. W., Duong, D. L., Nguyen, V. L., et al. (2014), “Charge transport in polycrystalline graphene: Challenges and opportunities,” Adv. Mater. 26(30), 5079–5094.Google Scholar

Cummings, A. W., Garcia, J. H., Fabian, J., & Roche, S. (2017), “Giant spin lifetime anisotropy in graphene induced by proximity effects,” Phys. Rev. Lett. 119, 206601.Google Scholar

Cummings, A. W. & Roche, S. (2016), “Effects of dephasing on spin lifetime in ballistic spin-orbit materials,” Phys. Rev. Lett. 116, 086602.Google Scholar

Curtiss, L. A., Raghavachari, K., Redfern, P. C., Rassolov, V., & Pople, J. A. (1998), “Gaussian-3 (g3) theory for molecules containing first and second-row atoms,” J. Chem. Phys. 109(18), 7764–7776.Google Scholar

Dai, S., Fei, Z., Ma, Q., et al. (2014), “Tunable phonon polaritons in atomically thin van der Waals crystals of boron nitride,” Science 343(6175), 1125–1129.Google Scholar

Dai, S., Ma, Q., Liu, M. K., et al. (2015), “Graphene on hexagonal boron nitride as a tunable hyperbolic metamaterial,” Nat. Nanotechnol. 10(8), 682–686.Google Scholar

Dal Lago, V., Suárez Morell, E., & Foa Torres, L. E. F. (2017), “One-way transport in laser-illuminated bilayer graphene: A Floquet isolator,” Phy. Rev. B 96(23), 235409.Google Scholar

D’Amato, J. L. & Pastawski, H. M. (1990), “Conductance of a disordered linear chain including inelastic scattering events,” Phys. Rev. B 41, 7411–7420.CrossRefGoogle ScholarPubMed

D’Amato, J. L., Pastawski, H. M., & Weisz, J. F. (1989), “Half-integer and integer quantum-flux periods in the magnetoresistance of one-dimensional rings,” Phys. Rev. B 39(6), 3554–3562.CrossRefGoogle ScholarPubMed

Dankert, A. & Dash, S. P. (2017), “Electrical gate control of spin current in van der Waals heterostructures at room temperature,” Nat. Commun. 8, 16093.Google Scholar

Das Sarma, S., Adam, S., Hwang, E. H., & Rossi, E. (2011), “Electronic transport in two-dimensional graphene,” Rev. Mod. Phys. 83, 407–470.Google Scholar

Das Sarma, S., Hwang, E. H., & Li, Q. (2012), “Disorder by order in graphene,” Phys. Rev. B 85(19), 195451.Google Scholar

Datta, S. (1995), Electronic Transport in Mesoscopic Systems, Cambridge University Press, Cambridge, UK.Google Scholar

Datta, S. S., Strachan, D. R., Khamis, S. M., & Johnson, A. T. C. (2008), “Crystallographic etching of few-layer graphene,” Nano Lett. 8(7), 1912–1915.Google Scholar

Dean, C. R., Wang, L., Maher, P., et al. (2013), “Hofstadter’s butterfly and the fractal quantum Hall effect in moiré superlattices,” Nature 497(7451), 598–602.Google Scholar

Dean, C. R., Young, A. F., Meric, I., et al. (2010), “Boron nitride substrates for high-quality graphene electronics,” Nat. Nanotechnol. 5(10), 722–726.Google Scholar

Dehghani, H., Oka, T., & Mitra, A. (2015), “Out-of-equilibrium electrons and the Hall conductance of a Floquet topological insulator,” Phys. Rev. B 91(15), 155422.CrossRefGoogle Scholar

Delaney, P., Choi, H. J., Ihm, J., Louie, S. G., & Cohen, M. L. (1998), “Broken symmetry and pseudogaps in ropes of carbon nanotubes,” Nature 391(6666), 466–468.Google Scholar

Dery, H., Wu, H., Ciftcioglu, B., et al. (2012), “Nanospintronics based on magnetologic gates,” IEEE Trans. Electron Devices 59, 259–262.Google Scholar

Derycke, V., Martel, R., Appenzeller, J., & Avouris, P. (2001), “Carbon nanotube inter- and intramolecular logic gates,” Nano Lett. 1(9), 453–456.Google Scholar

Di Ventra, M. (2008), Electrical Transport in Nanoscale Systems, Cambridge University Press, Cambridge, UK.Google Scholar

Dion, M., Rydberg, H., Schróder, E., Langreth, D. C., & Lundqvist, B. I. (2004), “Van der Waals density functional for general geometries,” Phys. Rev. Lett. 92(24), 246401.Google Scholar

Dirac, P. (1928), “The quantum theory of the electron,” Proc. R. Soc. Londn. Ser. A 117, 610.Google Scholar

Dirac, P. A. M. (1930), “Note on exchange phenomena in the Thomas atom,” Math. Proc. Cambr. Philos. Soc. 26(03), 376–385.Google Scholar

Dlubak, B., Martin, M.-B., Deranlot, C., et al. (2012), “Highly efficient spin transport in epitaxial graphene on SiC,” Nat. Phys. 8, 557.Google Scholar

Dresselhaus, G., Pimenta, M., Saito, R., et al. (2000), “On the ‘π − π’ overlap energy in carbon nanotubes,” Science and Application of Nanotubes, Kluwer Academic/Plenum Publishers, New York, pp. 275–295.Google Scholar

Dresselhaus, M., Dresselhaus, G., & Eklund, P. (1996), Science of Fullerenes and Carbon Nanotubes: Their Properties and Applications, Academic Press, San Diego, CA.Google Scholar

Dresselhaus, M. S. (2011), “On the past and present of carbon nanostructures,” Phys. Status Solidi B 248(7), 1566–1574.Google Scholar

Dresselhaus, M. S. & Dresselhaus, G. (2002), “Intercalation compounds of graphite,” Adv. Phys. 51(1), 1–186.Google Scholar

Dresselhaus, M. S., Dresselhaus, G., & Avouris, P., eds (2001), Carbon Nanotubes: Synthesis, Structure, Properties, and Applications. Topics in Applied Physics, Vol. 80, Springer, Heidelberg.Google Scholar

Drexler, C., Tarasenko, S. A., Olbrich, P., et al. (2013), “Magnetic quantum ratchet effect in graphene,” Nat. Nanotechnol. 8, 104–107.Google Scholar

Drogeler, M., Franzen, C., Volmer, F., et al. (2016), “Spin lifetimes exceeding 12 ns in graphene nonlocal spin valve devices,” Nano Lett. 16, 3533.Google Scholar

Drogeler, M., Volmer, F., Wolter, M., et al. (2014), “Nanosecond spin lifetimes in single- and few-layer graphene-hBN heterostructures at room temperature,” Nano Lett. 14(11), 6050–6055.Google Scholar

Du, X., Skachko, I., Barker, A., & Andrei, E. Y. (2008), “Approaching ballistic transport in suspended graphene,” Nat. Nanotechnol. 3(8), 491–495.Google Scholar

Dubois, S. M.-M. (2009), Quantum transport in graphene-based nanostructures, PhD thesis, Université catholique de Louvain.Google Scholar

Dubois, S. M.-M., Lopez-Bezanilla, A., et al. (2010), “Quantum transport in graphene nanoribbons: Effects of edge reconstruction and chemical reactivity,” ACS Nano 4(4), 1971–1976.Google Scholar

Dubois, S. M.-M., Zanolli, Z., Declerck, X., & Charlier, J.-C. (2009), “Electronic properties and quantum transport in graphene-based nanostructures,” Eur. Phys. J. B 72, 1–24.Google Scholar

Dunlap, B. I. (1994), “Relating carbon tubules,” Phys. Rev. B 49, 5643–5651.Google Scholar

Dvila, M. E., Xian, L., Cahangirov, S., Rubio, A., & Lay, G. L. (2014), “Germanene: A novel two-dimensional germanium allotrope akin to graphene and silicene,” New J. Phy. 16(9), 095002.Google Scholar

D’yakonov, M. I. & Perel, V. I. (1971a), “Spin orientation of electrons associated with interband absorption of light in semiconductors,” Zh. Eksp. Teor. Fiz. 60, 1954.Google Scholar

D’yakonov, M. I. & Perel, V. I. (1971b), Sov. Phys. Solid State 13, 3023.Google Scholar

D’yakonov, M. I. & Perel, V. I. (1971c), “Current-induced spin orientation of electrons in semiconductors,” Phys. Lett. A 35(6), 459–460.Google Scholar

D’yakonov, M. I. & Perel, V. I. (1971d), “Possibility of orienting electron spins with current,” Sov. J. Exp. Theor. Phys. Lett. 13(11), 467–469.Google Scholar

Economou, E. N. (2006), Green’s Functions in Quantum Physics, Springer-Verlag, Berlin/Heidelberg.Google Scholar

Egger, R. (1999), “Luttinger liquid behavior in multiwall carbon nanotubes,” Phys. Rev. Lett. 83(26), 5547–5550.Google Scholar

Egger, R. & Gogolin, A. O. (1997), “Effective low-energy theory for correlated carbon nanotubes,” Phys. Rev. Lett. 79(25), 5082–5085.Google Scholar

Ehlen, N., Senkovskiy, B. V., Fedorov, A. V., et al. (2016), “Evolution of electronic structure of few-layer phosphorene from angle-resolved photoemission spectroscopy of black phosphorous,” Phys. Rev. B 94(24), 245410.Google Scholar

Ehlert, M., Song, C., Ciorga, M., et al. (2014), “All-electrical detection of spin Hall effect in semiconductors,” Phys. Status Solidi B 251, 1725.Google Scholar

Elias, D. C., Gorbachev, R. V., Mayorov, A. S., et al. (2011), “Dirac cones reshaped by interaction effects in suspended graphene,” Nat. Phys. 7(9), 701–704.Google Scholar

Elias, D. C., Nair, R. R., Mohiuddin, T. M. G., et al. (2009), “Control of graphene’s properties by reversible hydrogenation: Evidence for graphane,” Science 323(5914), 610–613.Google Scholar

Elliot, R. J. (1954), “Theory of the effect of spin-orbit coupling on magnetic resonance in some semiconductors,” Phys. Rev. 96, 266.Google Scholar

Enoki, T., Kobayashi, Y., & Fukui, K.-I. (2007), “Electronic structures of graphene edges and nanographene,” Int. Rev. Phys. Chem. 26(4), 609–645.Google Scholar

Entin-Wohlman, O., Aharony, A., & Levinson, Y. (2002), “Adiabatic transport in nanostructures,” Phys. Rev. B 65, 195411.Google Scholar

Ernzerhof, M., Perdew, J. P., & Burke, K. (1997), “Coupling-constant dependence of atomization energies,” Int. J. Quantum Chem. 64(3), 285–295.Google Scholar

Ernzerhof, M. & Scuseria, G. E. (1999), “Assessment of the Perdew–Burke–Ernzerhof exchange-correlation functional,” J. Chem. Phys. 110(11), 5029–5036.Google Scholar

Ertler, C., Konschuh, S., Gmitra, M., & Fabian, J. (2009), “Electron spin relaxation in graphene: The role of the substrate,” Phys. Rev. B 80, 041405.Google Scholar

Evaldsson, M., Zozoulenko, I. V., Xu, H., & Heinzel, T. (2008), “Edge-disorder-induced Anderson localization and conduction gap in graphene nanoribbons,” Phys. Rev. B 78, 161407.Google Scholar

Ezawa, M. (2006), “Peculiar width dependence of the electronic properties of carbon nanoribbons,” Phys. Rev. B 73, 045432.Google Scholar

Fabian, J., Matos-Abiague, A., Ertler, C., Stano, P., & Žutić, I. (2007), “Semiconductor spintronics,” Acta Phys. Slovaca 57, 565.Google Scholar

Falko, V. I., Kechedzhi, K., McCann, E., et al. (2007), “Weak localization in graphene,” Solid State Commun. 143, 3338.Google Scholar

Fan, Z., Garcia, J. H., Cummings, A., et al. (2019), “Linear scaling quantum transport methodologies,” Rev. Mod. Phys. (submitted), arXiv:1811.07387Google Scholar

Fan, Z., Uppstu, A., & Harju, A. (2014), “Anderson localization in two-dimensional graphene with short-range disorder: One-parameter scaling and finite-size effects,” Phys. Rev. B 89, 245422.Google Scholar

Fang, H., Battaglia, C., Carraro, C., et al. (2014), “Strong interlayer coupling in van der Waals heterostructures built from single-layer chalcogenides,” Proc. Natl. Acad. Sci. 111(17), 6198–6202.Google Scholar

Fano, U. (1935), “Sullo spettro di assorbimento dei gas nobili presso il limite dello spettro d’arco,” Il Nuovo Cimento 12, 154–161.Google Scholar

Farhat, H., Son, H., Samsonidze, G. G., et al. (2007), “Phonon softening in individual metallic carbon nanotubes due to the Kohn anomaly,” Phys. Rev. Lett. 99(14), 145506.Google Scholar

Favron, A., Gaufrès, E., Fossard, F., et al. (2015), “Photooxidation and quantum confinement effects in exfoliated black phosphorus,” Nat. Mater. 14(8), 826–832.Google Scholar

Fedorov, G., Tselev, A., Jiménez, D., et al. (2007), “Magnetically induced field effect in carbon nanotube devices,” Nano Lett. 7(4), 960–964.Google Scholar

Feng, B., Ding, Z., Meng, S., et al. (2012), “Evidence of silicene in honeycomb structures of silicon on Ag(111),” Nano Lett. 12(7), 3507–3511.Google Scholar

Feng, B., Zhang, J., Zhong, Q., et al. (2016), “Experimental realization of two-dimensional boron sheets,” Nat. Chem. 8(6), 563–568.Google Scholar

Fermi, E. (1927), “Un metodo statistico per la determinazione di alcune prioprietà dell’atomo,” Rend. Accad. Naz. Lincei 6, 602–607.Google Scholar

Ferreira, A. & Mucciolo, E. R. (2015), “Critical delocalization of chiral zero energy modes in graphene,” Phys. Rev. Lett. 115, 106601.Google Scholar

Ferreira, A., Xu, X., Tan, C.-L., et al. (2011), “Transport properties of graphene with one-dimensional charge defects,” EPL (Europhysics Letters) 94, 28003.Google Scholar

Fert, A. (2008), “Nobel lecture: Origin, development, and future of spintronics,” Rev. Mod. Phys. 80, 1517–1530.Google Scholar

Fetter, A. & Walecka, J. (1971), Quantum Theory of Many-Particle Systems, McGraw-Hill, New York.Google Scholar

Fisher, D. S. & Lee, P. A. (1981), “Relation between conductivity and transmission matrix,” Phys. Rev. B 23(12), 6851–6854.Google Scholar

Floquet, G. (1883), “Sur les équations différentielles linéaires à coefficients périodiques,” Annales scientifiques de l’École Normale Supérieure, S’er. 2 12, 47–88.Google Scholar

Foa Torres, L. E. F. (2005), “Mono-parametric quantum charge pumping: Interplay between spatial interference and photon-assisted tunneling,” Phys. Rev. B 72(24), 245339.Google Scholar

Foa Torres, L. E. F., Avriller, R., & Roche, S. (2008), “Nonequilibrium energy gaps in carbon nanotubes: Role of phonon symmetries,” Phys. Rev. B 78(3), 035412.Google Scholar

Foa Torres, L. E. F., Calvo, H. L., Rocha, C. G., & Cuniberti, G. (2011), “Enhancing single-parameter quantum charge pumping in carbon-based devices,” Appl. Phys. Lett. 99(9), 092102.Google Scholar

Foa Torres, L. E. F. & Cuniberti, G. (2009), “Controlling the conductance and noise of driven carbon-based Fabry–Pérot devices,” Appl. Phys. Lett. 94(22), 222103.Google Scholar

Foa Torres, L. E. F., Dal Lago, V., & Suárez Morell, E. (2016), “Crafting zero-bias one-way transport of charge and spin,” Phys. Rev. B 93(7), 075438.Google Scholar

Foa Torres, L. E. F., Lewenkopf, C. H., & Pastawski, H. M. (2003), “Coherent versus sequential electron tunneling in quantum dots,” Phys. Rev. Lett. 91, 116801.Google Scholar

Foa Torres, L. E. F., Perez-Piskunow, P. M., Balseiro, C. A., & Usaj, G. (2014), “Multiterminal conductance of a Floquet topological insulator,” Phys. Rev. Lett. 113, 266801.Google Scholar

Foa Torres, L. E. F. & Roche, S. (2006), “Inelastic quantum transport and Peierls-like mechanism in carbon nanotubes,” Phys. Rev. Lett. 97(7), 076804.Google Scholar

Fogler, M. M., Butov, L. V., & Novoselov, K. S. (2014), “High-temperature superfluidity with indirect excitons in van der Waals heterostructures,” Nat. Commun. 5, 4555.Google Scholar

Franklin, A. D. & Chen, Z. (2010), “Length scaling of carbon nanotube transistors,” Nat. Nanotechnol. 5(12), 858–862.Google Scholar

Fujita, T., Jalil, M. B. A., & Tan, S. G. (2010), “Valley filter in strain engineered graphene,” Appl. Phy. Lett. 97(4), 043508.Google Scholar

Furchi, M. M., Pospischil, A., Libisch, F., Burgdörfer, J., & Mueller, T. (2014), “Photovoltaic effect in an electrically tunable van der Waals heterojunction,” Nano Lett. 14(8), 4785–4791.Google Scholar

Gabor, N. M., Song, J. C. W., Ma, Q., et al. (2011), “Hot carrier-assisted intrinsic photoresponse in graphene,” Science 334(6056), 648–652.Google Scholar

Gao, B., Komnik, A., Egger, R., Glattli, D. C., & Bachtold, A. (2004), “Evidence for Luttinger-liquid behavior in crossed metallic single-wall nanotubes,” Phys. Rev. Lett. 92(21), 216804.Google Scholar

Garcia, J. H., Cummings, A. W., & Roche, S. (2017), “Spin Hall effect and weak antilocalization in graphene/transition metal dichalcogenide heterostructures,” Nano Lett. 17(8), 5078–5083.Google Scholar

Garcia, J. H., Vila, M., Cummings, A. W., & Roche, S. (2018), “Spin transport in graphene/transition metal dichalcogenide heterostructures,” Chem. Soc. Rev. 47, 3359–3379.Google Scholar

Garello, K., Yasin, F., Couet, S., et al. (2018), “SOT-MRAM 300mm integration for low power and ultrafast embedded memories,” VLSI2018 Session C8–2, 81–82.Google Scholar

Geim, A. K. (2011), “Nobel lecture: Random walk to graphene,” Rev. Mod. Phys. 83(3), 851–862.Google Scholar

Geim, A. K. & Grigorieva, I. V. (2013), “Van der Waals heterostructures,” Nature 499(7459), 419–425.Google Scholar

Geim, A. K. & Novoselov, K. S. (2007), “The rise of graphene,” Nat. Mater. 6(3), 183–191.Google Scholar

Georgiou, T., Jalil, R., Belle, B. D., et al. (2013), “Vertical field-effect transistor based on graphene-WS₂ heterostructures for flexible and transparent electronics,” Nat. Nanotechnol. 8(2), 100–103.Google Scholar

Gerlach, W. & Stern, O. (1922), “Der experimentelle nachweis der richtungsquantelung im magnetfeld,” Z. Phys. 9(1), 349–352.Google Scholar

Gheorghe, M., Gutiérrez, R., Ranjan, N., et al. (2005), “Vibrational effects in the linear conductance of carbon nanotubes,” EPL (Europhysics Letters) 71(3), 438.Google Scholar

Ghiasi, T. S., Ingla-Aynés, J., Kaverzin, A. A., & van Wees, B. J. (2017), “Large proximity-induced spin lifetime anisotropy in transition-metal dichalcogenide/graphene heterostructures,” Nano Lett. 17(12), 7528–7532.Google Scholar

Ghidiu, M., Lukatskaya, M. R., Zhao, M.-Q., Gogotsi, Y., & Barsoum, M. W. (2014), “Conductive two-dimensional titanium carbide clay with high volumetric capacitance,” Nature 516(7529), 78–81.Google Scholar

Giaever, I. & Zeller, H. R. (1968), “Superconductivity of small tin particles measured by tunneling,” Phys. Rev. Lett. 20(26), 1504–1507.Google Scholar

Giannozzi, P., Baroni, S., Bonini, N., et al. (2009), “Quantum espresso: A modular and open-source software project for quantum simulations of materials,” J. Phys.: Condens. Matter 21(39), 395502.Google Scholar

Giantomassi, M., Stankovski, M., Shaltaf, R., et al. (2011), “Electronic properties of interfaces and defects from many-body perturbation theory: Recent developments and applications,” Phys. Status Solidi (b) 248(2), 275–289.Google Scholar

Giesbers, A. J. M., Ponomarenko, L. A., Novoselov, K. S., et al. (2009), “Gap opening in the zeroth Landau level of graphene,” Phys. Rev. B 80(20), 201403.Google Scholar

Girit, C., Meyer, J. C., Erni, R., et al. (2009), “Graphene at the edge: Stability and dynamics,” Science 323(5922), 1705–1708.Google Scholar

Glazov, M. M. & Ganichev, S. D. (2014), “High frequency electric field-induced nonlinear effects in graphene,” Phys. Rep. 535, 101–138.Google Scholar

Gmitra, M. & Fabian, J. (2015), “Graphene on transition-metal dichalcogenides: A platform for proximity spin-orbit physics and optospintronics,” Phys. Rev. B 92(15), 155403.Google Scholar

Gmitra, M., Kochan, D., Högl, P., & Fabian, J. (2016), “Trivial and inverted Dirac bands and the emergence of quantum spin Hall states in graphene on transition-metal dichalcogenides,” Phys. Rev. B 93, 155104.Google Scholar

Gmitra, M., Konschuh, S., Ertler, C., Ambrosch-Draxl, C., & Fabian, J. (2009), “Band-structure topologies of graphene: Spin-orbit coupling effects from first principles,” Phys. Rev. B 80(23), 235431.Google Scholar

Godby, R. W. & Needs, R. J. (1989), “Metal-insulator transition in Kohn-Sham theory and quasiparticle theory,” Phys. Rev. Lett. 62, 1169–1172.Google Scholar

Goerbig, M. (2011), “Electronic properties of graphene in a strong magnetic field,” Rev. Mod. Phys. 83, 1193.Google Scholar

Goldoni, A., Petaccia, L., Lizzit, S., & Larciprete, R. (2010), “Sensing gases with carbon nanotubes: A review of the actual situation,” J. Phys.: Condens. Matter 22(1), 013001.Google Scholar

Gómez-Navarro, C., de Pablo, P., Biel, B., et al. (2005), “Tuning the conductance of single-walled carbon nanotubes by ion irradiation in the Anderson localization regime,” Nat. Mater. 4, 534.Google Scholar

Gonze, X. (2005), “A brief introduction to the ABINIT software package,” Z. Kristallogr. - Cryst. Mater. 220, 558–562.Google Scholar

Gonze, X., Amadon, B., Anglade, P.-M., et al. (2009), “ABINIT: First-principles approach to material and nanosystem properties,” Comput. Phys. Commun. 180(12), 2582–2615.Google Scholar

Gorbachev, R. V., Geim, A. K., Katsnelson, M. I., et al. (2012), “Strong Coulomb drag and broken symmetry in double-layer graphene,” Nat. Phys. 8(12), 896–901.Google Scholar

Gorbachev, R. V., Song, J. C. W., Yu, G. L., et al. (2014), “Detecting topological currents in graphene superlattices,” Science 346(6208), 448–451.Google Scholar

Grazianetti, C., Cinquanta, E., & Molle, A. (2016), “Two-dimensional silicon: The advent of silicene,” 2D Mater. 3(1), 012001.Google Scholar

Grichuk, E. & Manykin, E. (2010), “Quantum pumping in graphene nanoribbons at resonant transmission,” EPL (Europhysics Letters) 92(4), 47010.Google Scholar

Grigorenko, A. N., Polini, M., & Novoselov, K. S. (2012), “Graphene plasmonics,” Nat. Photonics 6(11), 749–758.Google Scholar

Grossmann, F., Dittrich, T., Jung, P., & Hänggi, P. (1991), “Coherent destruction of tunneling,” Phys. Rev. Lett. 67, 516–519.Google Scholar

Grosso, G. & Parravicini, G. P. (2006), Solid State Physics, Elsevier, Amsterdam.Google Scholar

Groth, C. W., Wimmer, M., Akhmerov, A. R., & Waintal, X. (2014), “Kwant: A software package for quantum transport,” New J. Phys. 16(6), 063065.Google Scholar

Grüneis, A., Attaccalite, C., Wirtz, L., et al. (2008), “Tight-binding description of the quasiparticle dispersion of graphite and few-layer graphene,” Phys. Rev. B 78(20), 205425.Google Scholar

Grushina, A. L. & Morpurgo, A. F. (2013) “A ballistic pn junction in suspended graphene with split bottom gates,” Appl. Phys. Lett. 102, 223102.Google Scholar

Gu, Z., Fertig, H. A., Arovas, D. P., & Auerbach, A. (2011), “Floquet spectrum and transport through an irradiated graphene ribbon,” Phys. Rev. Lett. 107(21), 216601.Google Scholar

Guan, J., Zhu, Z., & Tománek, D. (2014), “Phase coexistence and metal-insulator transition in few-layer phosphorene: A computational study,” Phys. Rev. Lett. 113(4), 046804.Google Scholar

Guimarães, M. H. D., Veligura, A., Zomer, P. J., et al. (2012), “Spin transport in high-quality suspended graphene devices,” Nano Lett. 12, 3512–3517.Google Scholar

Guimarães, M. H. D., Zomer, P. J., Ingla-Aynés, J., et al. (2014), “Controlling spin relaxation in hexagonal BN-encapsulated graphene with a transverse electric field,” Phys. Rev. Lett. 113, 086602.Google Scholar

Guinea, F. (2010), “Spin-orbit coupling in a graphene bilayer and in graphite,” New J. Phys. 12, 083063.Google Scholar

Guinea, F., Tejedor, C., Flores, F., & Louis, E. (1983), “Effective two-dimensional hamiltonian at surfaces,” Phys. Rev. B 28(8), 4397–4402.Google Scholar

Guinea, F. & Vergés, J. A. (1987), “Localization and topological disorder,” Phys. Rev. B 35(3), 979–986.Google Scholar

Gunlycke, D. & White, C. T. (2008), “Tight-binding energy dispersions of armchair-edge graphene nanostrips,” Phys. Rev. B 77, 115116.Google Scholar

Gunlycke, D. & White, C. T. (2011), “Graphene valley filter using a line defect,” Phys. Rev. Lett. 106(13), 136806.Google Scholar

Güttinger, J., Molitor, F., Stampfer, C., et al. (2012), “Transport through graphene quantum dots,” Rep. Progr. Phys. 75(12), 126502.Google Scholar

Haeckel, E. (1862), Die Radiolarien, Georg Reimer, Berlin.Google Scholar

Haering, R. R. (1958), “Band structure of rhombohedral graphite,” Canad. J. Phys. 36(3), 352–362.Google Scholar

Haigh, S. J., Gholinia, A., Jalil, R., et al. (2012), “Cross-sectional imaging of individual layers and buried interfaces of graphene-based heterostructures and superlattices,” Nat. Mater. 11(9), 764–767.Google Scholar

Haldane, F. D. M. (1988), “Model for a quantum Hall effect without Landau levels: Condensed-matter realization of the ‘parity anomaly’,” Phys. Rev. Lett. 61(18), 2015–2018.Google Scholar

Hallal, A., Ibrahim, F., Yang, H., Roche, S., & Chshiev, M. (2017), “Tailoring magnetic insulator proximity effects in graphene: First-principles calculations,” 2D Mater. 4(2), 025074.Google Scholar

Hamada, N., Sawada, S.-I., & Oshiyama, A. (1992), “New one-dimensional conductors: Graphitic microtubules,” Phys. Rev. Lett. 68, 1579–1581.Google Scholar

Hamann, D. R., Schlüter, M., & Chiang, C. (1979), “Norm-conserving pseudopotentials,” Phys. Rev. Lett. 43, 1494–1497.Google Scholar

Han, M. Y., Özyilmaz, B., Zhang, Y., & Kim, P. (2007), “Energy band-gap engineering of graphene nanoribbons,” Phys. Rev. Lett. 98, 206805.Google Scholar

Han, W. & Kawakami, R. K. (2011), “Spin relaxation in single-layer and bilayer graphene,” Phys. Rev. Lett. 107, 047207.Google Scholar

Han, W., Kawakami, R. K., Gmitra, M., & Fabian, J. (2014), “Graphene spintronics,” Nat. Nanotechnol. 9(10), 794–807.Google Scholar

Han, W., Pi, K., McCreary, K. M., et al. (2010), “Tunneling spin injection into single layer graphene,” Phys. Rev. Lett. 105, 167202.Google Scholar

Hankiewicz, E. M., Li, J., Jungwirth, T., et al. (2005), “Charge Hall effect driven by spin-chemical potential gradients and onsager relations in mesoscopic systems,” Phys. Rev. B 72, 155305.Google Scholar

Harris, P. (1999), Carbon Nanotubes and Related Structures: New Materials for the Twenty-first Century, Cambridge University Press, Cambridge, UK.Google Scholar

Harrison, W. (1989), Electronic Structure and the Properties of Solids: The Physics of the Chemical Bond, Dover Publications, New York.Google Scholar

Hartree, D. R. (1957), The Calculation of Atomic Structures, John Wiley & Sons, New York.Google Scholar

Hasan, M. Z. & Kane, C. L. (2010), “Colloquium: Topological insulators,” Rev. Mod. Phys. 82, 3045–3067.Google Scholar

Haydock, R., Heine, V., & Kelly, M. J. (1972), “Electronic structure based on the local atomic environment for tight-binding bands,” J. Phys. C: Solid State Phys. 5(20), 2845.Google Scholar

Haydock, R., Heine, V., & Kelly, M. J. (1975), “Electronic structure based on the local atomic environment for tight-binding bands: II,” J. Phys. C: Solid State Phys. 8(20), 2591.Google Scholar

Haydock, R., Heine, V., & Kelly, M. J. (2016), “Determination of the spin-lifetime anisotropy in graphene using oblique spin precession,” Nat. Commun. 7, 11444.Google Scholar

Hedin, L. (1965), “New method for calculating the one-particle Green’s function with application to the electron-gas problem,” Phys. Rev. 139, A796–A823.Google Scholar

Hedin, L. & Lundqvist, S. (1970), “Effects of electron-electron and electron-phonon interactions on the one-electron states of solids,” Solid State Physics, Vol. 23, Academic Press, New York, pp. 1–181.Google Scholar

Heimann, R., Evsyukov, S., & Kavan, L. (1999), Carbyne and Carbynoid Structures, Kluwer Academic, Dordrecht.Google Scholar

Heinze, S., Tersoff, J., Martel, R., et al. (2002), “Carbon nanotubes as Schottky barrier transistors,” Phys. Rev. Lett. 89, 106801.Google Scholar

Hemstreet, Louis A., J., Fong, C. Y., & Cohen, M. L. (1970), “Calculation of the band structure and optical constants of diamond using the nonlocal-pseudopotential method,” Phys. Rev. B 2(6), 2054–2063.Google Scholar

Herrmann, L. G., Delattre, T., Morfin, P., et al. (2007), “Shot noise in Fabry-Perot interferometers based on carbon nanotubes,” Phys. Rev. Lett. 99, 156804.Google Scholar

Hikami, S., Larkin, A. I., & Nagaoka, Y. (1980), “Spin-orbit interaction and magnetoresistance in the two dimensional random system,” Progr. Theor. Phys. 63(2), 707–710.Google Scholar

Hirsch, J. E. (1999), “Spin Hall effect,” Phys. Rev. Lett. 83, 1834–1837.Google Scholar

Hirvonen, P., Ervasti, M. M., Fan, Z., et al. (2016), “Multiscale modeling of polycrystalline graphene: A comparison of structure and defect energies of realistic samples from phase field crystal models,” Phys. Rev. B 94, 035414.Google Scholar

Hjort, M. & Stafström, S. (2001), “Disorder-induced electron localization in metallic carbon nanotubes,” Phys. Rev. B 63(11), 113406.Google Scholar

Hoffmann, A. (2013), “Spin Hall effects in metals,” IEEE Trans. Magn. 49, 5172.Google Scholar

Hofstadter, D. R. (1976), “Energy levels and wave functions of Bloch electrons in rational and irrational magnetic fields,” Phys. Rev. B 14, 2239–2249.Google Scholar

Hohenberg, P. & Kohn, W. (1964), “Inhomogeneous electron gas,” Phys. Rev. 136, B864–B871.Google Scholar

Holmström, E., Fransson, J., Eriksson, O., et al. (2011), “Disorder-induced metallicity in amorphous graphene,” Phys. Rev. B 84(20), 205414.Google Scholar

Hong, X., Kim, J., Shi, S.-F., et al. (2014), “Ultrafast charge transfer in atomically thin MoS₂ /WS₂ heterostructures,” Nat. Nanotechnol. 9(9), 682–686.Google Scholar

Horsell, D. W., Tikhonenko, F. V., Gorbachev, R. V., & Savchenko, A. K. (2008), “Weak localization in monolayer and bilayer graphene,” Philos. Trans. R. Soc. A 366, 245.Google Scholar

Hoshi, T., Yamamoto, S., Zhang, S.-L., & Fujiwara, T. (2012), “An order-n electronic structure theory with generalized eigenvalue equations and its application to a ten-million-atom system,” J. Phys.: Condens. Matter 24, 165502.Google Scholar

Hossain, M. Z., Johns, J. E., Bevan, K. H., et al. (2012), “Chemically homogeneous and thermally reversible oxidation of epitaxial graphene,” Nat. Chem. 4(4), 305–309.Google Scholar

Hu, T., Wang, J., Zhang, H., et al. (2015), “Vibrational properties of Ti3C2 and Ti3C2T2 (T = O, F, OH) monosheets by first-principles calculations: A comparative study,” Phys. Chem. Chem. Phys. 17(15), 9997–10003.Google Scholar

Huang, B., Clark, G., Klein, D., et al. (2018), “Electrical control of 2D magnetism in bilayer CrI3,” Nat Nanotechnol. 13(7), 544–548.Google Scholar

Huang, B., Clark, G., Navarro-Moratalla, E., et al. (2017), “Layer-dependent ferromagnetism in a van der Waals crystal down to the monolayer limit,” Nature 546, 270–273.Google Scholar

Huang, B., Liu, M., Su, N., et al. (2009), “Quantum manifestations of graphene edge stress and edge instability: A first-principles study,” Phys. Rev. Lett. 102(16), 166404.Google Scholar

Huang, L., Lai, Y.-C., & Grebogi, C. (2010), “Relativistic quantum level-spacing statistics in chaotic graphene billiards,” Phys. Rev. E 81(5), 055203.Google Scholar

Huang, P., Ruiz-Vargas, C. S., van der Zande, A. M., et al. (2011), “Grains and grain boundaries in single-layer graphene atomic patchwork quilts,” Nature 469, 389–392.Google Scholar

Huang, Y., Shirodkar, S. N., & Yakobson, B. I. (2017), “Two-dimensional boron polymorphs for visible range plasmonics: A first-principles exploration,” J. Am. Chem. Soc. 139(47), 17181–17185.Google Scholar

Huertas-Hernando, D., Guinea, F., & Brataas, A. (2006), “Spin-orbit coupling in curved graphene, fullerenes, nanotubes, and nanotube caps,” Phys. Rev. B 74, 155426.Google Scholar

Huertas-Hernando, D., Guinea, F., & Brataas, A. (2009), “Spin-orbit-mediated spin relaxation in graphene,” Phys. Rev. Lett. 103, 146801.Google Scholar

Hwang, C., Park, C.-H., Siegel, D. A., et al. (2011), “Direct measurement of quantum phases in graphene via photoemission spectroscopy,” Phys. Rev. B 84, 125422.Google Scholar

Hwang, E. H. & Sarma, S. D. (2008), “Acoustic phonon scattering limited carrier mobility in two-dimensional extrinsic graphene,” Phys. Rev. B 77, 115449.Google Scholar

Iijima, S. (1991), “Helical microtubules of graphitic carbon,” Nature 354(6348), 56–58.Google Scholar

Iijima, S. & Ichihashi, T. (1993), “Single-shell carbon nanotubes of 1-nm diameter,” Nature 363(6430), 603–605.Google Scholar

Iijima, S., Yudasaka, M., Yamada, R., et al. (1999), “Nano-aggregates of single-walled graphitic carbon nano-horns,” Chem. Phys. Lett. 309(3–4), 165–170.Google Scholar

Imry, Y. & Landauer, R. (1999), “Conductance viewed as transmission,” Rev. Mod. Phys. 71, S306–S312.Google Scholar

Ingaramo, L. H. & Foa Torres, L. E. F. (2013), “Defect assisted adiabatic quantum charge pumping in graphene-based devices,” Appl. Phys. Lett. 103, 123508.Google Scholar

Ingaramo, L. H. & Foa Torres, L. E. F. (2016), “Valley filtering by a line-defect in graphene: Quantum interference and inversion of the filter effect,” J. Phys.: Condens. Matter 28(48), 485302.Google Scholar

Isacsson, A., Cummings, A. W., Colombo, L., et al. (2017), “Scaling properties of polycrystalline graphene: A review,” 2D Mater. 4(1), 012002.Google Scholar

Ishii, H., Roche, S., Kobayashi, N., & Hirose, K. (2010), “Inelastic transport in vibrating disordered carbon nanotubes: Scattering times and temperature-dependent decoherence effects,” Phys. Rev. Lett. 104, 116801.Google Scholar

Ishii, H., Triozon, F., Kobayashi, N., Hirose, K., & Roche, S. (2009), “Charge transport in carbon nanotubes based materials, a Kubo-Greenwood computational approach,” C. R. Phys. 10(4), 283–296.Google Scholar

Isobe, H., Yuan, N. F., & Fu, L. (2018), “Unconventional superconductivity and density waves in twisted bilayer graphene,” Phys. Rev. X 8(4), 041041.Google Scholar

Jacob, Z. (2014), “Nanophotonics: Hyperbolic phonon-polaritons,” Nat. Mater. 13(12), 1081–1083.Google Scholar