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Jon Larsen

doi:10.1017/9781316403891.014

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Published online by Cambridge University Press: 06 April 2017

Jon Larsen

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Jon Larsen: Affiliation:
Cascade Applied Sciences Inc., Colorado

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Type: Chapter
Information: Foundations of High-Energy-Density Physics
Physical Processes of Matter at Extreme Conditions
, pp. 726 - 732

DOI: https://doi.org/10.1017/9781316403891.014 [Opens in a new window]

Publisher: Cambridge University Press

Print publication year: 2017

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References

Abramowitz, M., and Stegun, I. A. (1964). Handbook of Mathematical Functions (Washington, DC: National Bureau of Standards)Google Scholar

Alder, B. J., and Wainwright, T. E. (1959). Studies in molecular dynamics. I. General method. J. Chem. Phys., 31, 459CrossRef Google Scholar

Argaman, N., and Makov, G. (2000). Density functional theory: an introduction. Am. J. Phys., 68, 69CrossRef Google Scholar

Armstrong, B. H., Sokoloff, J., Nicholls, R. W., Holland, D. H., and Meyerott, R. E. (1961). Radiative properties of high temperature air. J. Quant. Spectr. Rad. Trans., 1, 143CrossRef Google Scholar

Ashcroft, N. W., and Sturm, K. (1971). Interband absorption and the optical properties of polyvalent metals. Phys. Rev. B, 3, 1898CrossRef Google Scholar

Barnes, J. F. (1967). Statistical atom theory and the equation of state of solids. Phys. Rev., 153, 269CrossRef Google Scholar

Bernstein, J., and Dyson, F. J. (1959). The Continuous Opacity and Equations of State of Light Elements at Low Densities, GA-848 (San Diego, CA: General Atomic)Google Scholar

Bethe, H. A., and Salpeter, E. E. (1977). Quantum Mechanics of One- and Two-electron Atoms (New York, NY: Plenum)CrossRef Google Scholar

Biermann, L. (1950). Über den Ursprung der Magnetfelder auf Sternen unt im interstellern Raum. Zeitschrift Naturforschung Teil A 5, 65Google Scholar

Bohm, D. (1949). The Characteristics of Electrical Discharges in Magnetic Fields; ed. Guthrie, A. and Wakerling, R. K. (New York, NY: McGraw-Hill)Google Scholar

Born, M. (1962). Atomic Physics, 7th edn. (New York, NY: Hafner)Google Scholar

Brackbill, J. U., and Goldman, S. R. (1983). Magnetohydrodynamics in laser fusion: fluid modeling of energy transport in laser targets. Comm. Pure App. Math. 36, 415CrossRef Google Scholar

Braginski, S. I. (1965). Transport processes in a plasma. In Review of Plasma Physics, Vol. 1, 205. (New York, NY: Consultants Bureau)Google Scholar

Brunel, F. (1987). Not-so-resonant, resonant absorption. Phys. Rev. Lett. 59, 52CrossRef Google Scholar PubMed

Brush, S. G., Sahlin, H. L., and Teller, E. (1966). Monte Carlo study of a one-component plasma. I. J. Chem. Phys., 45, 2102CrossRef Google Scholar

Brysk, H. (1974). Electron–ion equilibration in a partially degenerate plasma. Plasma Phys., 16, 927CrossRef Google Scholar

Buchler, J.-R. (1979). Radiation hydrodynamics in the fluid frame. J. Quant. Spectr. Rad. Transfer, 22, 293CrossRef Google Scholar

Buchler, J.-R. (1983). Radiation transfer in the fluid frame. J. Quant. Spectr. Rad. Transfer, 30, 395CrossRef Google Scholar

Bulanov, S. V., Naumova, N. M., and Pegoraro, F. (1994). Interaction of an ultrashort, relativistically strong laser pulse with an overdense plasma. Phys. Plasmas 1, 745CrossRef Google Scholar

Burgess, A. (1965). A general formula for the estimation of dielectronic recombination co-efficients in low-density plasmas. Ap. J., 141, 1588CrossRef Google Scholar

Campbell, P. M. (1984). Transport phenomena in a completely ionized gas with large temperature gradients. Phys. Rev., A30, 365CrossRef Google Scholar

Campbell, P. M., and Nelson, R. G. (1964). Methods for Nonlinear Radiation Transport, UCRL-7838 (Livermore, CA: Lawrence Radiation Laboratory)Google Scholar

Castor, J. I. (2004). Radiation Hydrodynamics (Cambridge, UK: Cambridge University Press)CrossRef Google Scholar

Chandrasekhar, S. (1939). An Introduction to the Study of Stellar Structure (Chicago, IL: University of Chicago Press)Google Scholar

Chandrasekhar, S. (1942). Principles of Stellar Dynamics (Chicago, IL: University of Chicago Press)Google Scholar

Chandrasekhar, S. (1943a). Dynamical friction I. General considerations: the coefficient of dynamical friction. Astrophys. J., 97, 255CrossRef Google Scholar

Chandrasekhar, S. (1943b). Dynamical friction II. The rate of escape of stars from clusters and the evidence for the operation of dynamical friction. Astrophys. J., 97, 263CrossRef Google Scholar

Chandrasekhar, S. (1960). Radiative Transfer (New York, NY: Dover)Google Scholar

Chapman, S., and Cowling, T. G. (1953). The Mathematical Theory of Non-Uniform Gases (Cambridge, UK: Cambridge University Press)Google Scholar

Chen, F. F. (1974). Introduction to Plasma Physics (New York, NY: Plenum)Google Scholar

Chung, H.-K., Chen, M. H., Morgan, W. L., Ralchenko, Yu., and Lee, R. W. (2005). High Energy Density Physics, 1, 3CrossRef Google Scholar

Cody, J. W., and Thatcher, H. C. (1967). Rational Chebyshev approximations for Fermi-Dirac integrals of orders -1/2, 1/2, and 3/2. Math. Comp., 21, 30Google Scholar

Cohen, S. R., Spitzer, L. Jr., and Routly, P. McR. (1950). The electrical conductivity of an ionized gas. Phys. Rev., 80, 230CrossRef Google Scholar

Colvin, J., and Larsen, J. (2014). Extreme Physics (Cambridge, UK: Cambridge University Press)Google Scholar

Courant, R., and Friedrichs, K. O. (1948). Supersonic Flow and Shock Waves (New York, NY: Wiley-Interscience)Google Scholar

Cowan, R. D., and Ashkin, J. (1957). Extension of the Thomas-Fermi-Dirac statistical theory of the atom to finite temperatures. Phys. Rev., 105, 144CrossRef Google Scholar

Cox, J. P. and Giuli, R. T. (1968). Principles of Stellar Structure (New York, NY: Gordon and Breach)Google Scholar

Debye, P. (1912). Zur Theorie der spezifischen Waerme. Ann. Physik, 39, 789CrossRef Google Scholar

Denisov, N. B. (1957). On a singularity of the field of an electromagnetic wave propagated in an inhomogeneous plasma. Sov. Phys. – JETP, 4, 544Google Scholar

Drake, R. P. (2006). High-Energy-Density Physics (New York, NY: Springer)CrossRef Google Scholar

Dreicer, H. (1960). Electron velocity distributions in a partially ionized gas. Phys. Rev., 117, 343CrossRef Google Scholar

Ecker, G., and Kröll, W. (1963). Lowering of the ionization energy for a plasma in thermodynamic equilibrium. Phys. Fluids, 6, 62CrossRef Google Scholar

Eddington, A. S. (1926). The Internal Constitution of the Stars (Cambridge, UK: Cambridge University Press)Google Scholar

Estabrook, K. G., Valeo, E. J., and Kruer, W. L. (1975). Two-dimensional relativistic simulations of resonance absorption. Phys. Fluids, 18, 1151CrossRef Google Scholar

Feynman, R. P., Leighton, R. B., and Sands, M. (1966). The Feyman Lectures on Physics (Reading, MA: Addison-Wesley)Google Scholar

Feynmann, R. P., Metropolis, N., and Teller, E. (1949). Equations of state of elements based on the generalized Fermi-Thomas theory. Phys. Rev., 75, 1561CrossRef Google Scholar

Foord, M. E., Glenzer, S. H., Those, R. S., Wong, K. L., Fournier, K. B., Wilson, B. G., and Springer, P. T. (2000). Ionization processes and charge-state distribution in a highly ionized high-Z laser-produced plasma. Phys. Rev. Lett., 85, 992CrossRef Google Scholar

Garnier, J., Malinié, G., Saillar, Y., and Cherfils-Clérouin, C. (2006). Self-similar solutions for a nonlinear diffusion equation. Phys. Plasmas 13, 092703CrossRef Google Scholar

Ginzburg, V. I. (1970). The Propagation of Electromagnetic Waves in Plasmas (New York, NY: Pergamon Press)Google Scholar

Goldstein, H. (1965). Classical Mechanics (Reading, MA: Addison-Wesley)Google Scholar

Griem, H. R. (1960). The escape factor in plasma spectroscopy – I. The escape factor defined and evaluated. Ap. J., 132, 883CrossRef Google Scholar

Griem, H. R. (1964). Plasma Spectroscopy (New York, NY: McGraw-Hill)Google Scholar

Haines, M. G. (2011). A review of the dense Z-pinch. Plasma Phys. Control. Fusion 53, 093001CrossRef Google Scholar

Hammer, J. H., and Rosen, M. D. (2003). A consistent approach to solving the radiation diffusion equation. Phys. Plasmas 10, 1829CrossRef Google Scholar

Hansen, J.-P. (1973). Statistical mechanics of dense ionized matter. I. Equilibrium properties of the classical one-component plasma. Phys. Rev., A8, 3096CrossRef Google Scholar

Hansen, J.-P., and McDonald, I. R. (1976). Theory of Simple Liquids (New York, NY: Academic Press)Google Scholar

Heitler, W. (1954). Quantum Theory of Radiation (Oxford, UK: Clarendon Press)Google Scholar

Hochstim, A. R., and Massel, G. A. (1969). Transport Coefficients in Ionized Gases in Kinetic Processes in Gases and Plasmas, ed. Hochstim, A. R. (New York, NY: Academic Press)Google Scholar

Hoge, K. G., and Murkherjee, A. K. (1977). The temperature and strain rate dependence of the flow stress of tantalum. Jour. Mat. Sci., 12, 1666CrossRef Google Scholar

Hohenberg, P., and Kohn, W. (1964). Inhomogeneous electron gas. Phys. Rev., 136, B 864CrossRef Google Scholar

Huang, K. (1963). Statistical Mechanics (New York, NY: Wiley)Google Scholar

Imshenik, V. S. (1962). Shock wave structure in a dense high-temperature plasma. Soviet Phys. – JETP, 15, 167Google Scholar

Inglis, D. R., and Teller, E. (1939). Ionic depression of series limits in one-electron spectra. Ap. J., 90, 439CrossRef Google Scholar

Jackson, J. D. (1999). Classical Electrodynamics, 3rd edn. (New York, NY: John Wiley & Sons)Google Scholar

Ji, H., and Daughton, W. (2011). Phase diagram for magnetic reconnection in heliophysical, astrophysical, and laboratory plasmas. Phys. Plasma 18, 111207CrossRef Google Scholar

Johnson, G. R., and Cook, W. H. (1983). A Constitutive Model and Data for Metals Subjected to Large Strains, High Strain Rates, and High Temperature. Proc. 7th Intern. Symp. Ballistics, Am. Def. Prep. Org., NetherlandsGoogle Scholar

Karzas, W. J., and Latter, R. (1961). Electron radiative transitions in a Coulomb field. Ap. J. Suppl., 6, 167CrossRef Google Scholar

Keller, G., and Fenwick, M. (1953). Tabulation of the incomplete Fermi-Dirac functions. Ap. J., 117, 437CrossRef Google Scholar

Kelvin, Lord (William Thomson) (1871). Hydrokinetic solutions and observations. Phil. Mag., 42, 362Google Scholar

Kirzhnits, D. (1959). The limits of applicability of the quasi-classical equation of state of matter. Soviet Physics JETP, 35, 1081Google Scholar

Kittel, C. (1958). Elementary Statistical Physics (New York, NY: John Wiley & Sons)Google Scholar

Kittel, C. (2005). Introduction to Solid State Physics (New York, NY: John Wiley & Sons)Google Scholar

Krall, N. A., and Trivelpiece, A. W. (1973). Principles of Plasma Physics (New York, NY: John Wiley & Sons)CrossRef Google Scholar

Kramers, H. A. (1923). On the theory of X-ray absorption and of the continuous X-ray spectrum. Phil. Mag., 46, 836CrossRef Google Scholar

Kruer, W. L. (1988). The Physics of Laser Plasma Interactions (Redwood City, CA: Addison-Wesley)Google Scholar

Kulsrud, R. M. (2001). Magnetic reconnection: Sweet-Parker versus Petschek. Earth Planets Space, 53, 417CrossRef Google Scholar

Lampe, M. (1968). Transport theory of a partially degenerate plasma. Phys. Rev., 174, 276CrossRef Google Scholar

Landau, L. D., and Lifshitz, E. M. (1958). Statistical Physics (Reading, MA: Addison-Wesley)Google Scholar

Landau, L. D., and Lifshitz, E. M. (1959). Fluid Mechanics (Reading, MA: Addison-Wesley)Google Scholar

Landau, L. D., and Lifshitz, E. M. (1960a). Mechanics (Oxford, UK: Pergamon Press)Google Scholar

Landau, L. D., and Lifshitz, E. M. (1960b). Electrodynamics of Continuous Media (Oxford, UK: Pergamon Press)Google Scholar

Langdon, A. B. (1980). Non-linear inverse bremsstrahlung and heated electron distributions. Phys. Rev. Lett., 44, 575CrossRef Google Scholar

Latter, R. (1955). Temperature behavior of the Thomas-Fermi statistical model for atoms. Phys. Rev., 99, 1854CrossRef Google Scholar

Lee, Y. T. (1987). A model for ionization balance and L-shell spectroscopy of non-LTE plasmas. J. Quant. Spectr. Rad. Trans., 38, 131CrossRef Google Scholar

Lee, Y. T., and More, R. M. (1984). An electron conductivity model for dense plasmas. Phys. Fluids 27, 1273CrossRef Google Scholar

Leighton, R. B. (1959). Principles of Modern Physics (New York, NY: McGraw-Hill)Google Scholar

Liberman, D. A. (1979). Self-consistent field model for condensed matter. Phys. Rev. B, 20, 4981CrossRef Google Scholar

Lindemann, F. A. (1910). The calculation of molecular vibration frequencies. Z. Phys., 11, 609Google Scholar

Lindl, J. D., and Kaw, P. W. (1971). Ponderomotive force on laser-produced plasmas. Phys. Fluids, 14, 371CrossRef Google Scholar

Lokke, W. A., and Grasberger, S. H. (1977). XSNQ-U: A Non-LTE Emission and Absorption Coefficient Subroutine, UCRL-52276 (Livermore, CA: Lawrence Livermore National Laboratory)CrossRef Google Scholar

Luciani, J. F., Mora, P., and Virmont, J. (1983). Nonlocal heat transport due to steep temperature gradients. Phys. Rev. Lett., 51, 1664CrossRef Google Scholar

Lyon, S. P., and Johnson, J. D. (1992). SESAME: The Los Alamos National Laboratory Equation of State Database, LA-UR-92-3407 (Los Alamos, NM : Los Alamos National Laboratory)Google Scholar

Marshak, R. E. (1958). Effects of radiation on shock wave behavior. Phys. Fluids, 1, 24CrossRef Google Scholar

Mayer, H. (1948). Methods of Opacity Calculations, LA-647 (Los Alamos, NM : Los Alamos Scientific Laboratory)Google Scholar

Menzel, D. H., and Pekeris, C. L. (1935). Absorption coefficients and hydrogen line intensities. Mon. Not. R. Astron Soc., 96, 77Google Scholar

Meshkov, E. E. (1969). Instability of a shock wave accelerated interface between two gases. Mekh. Zhidk. Gaz., 5, 151Google Scholar

Metropolis, N., Rosenbluth, A. W., Rosenbluth, M. N., Teller, A. N., and Teller, E. (1953). Equation of state calculations by fast computing machines. J. Chem. Phys., 21, 1087CrossRef Google Scholar

Mihalas, D. (1978). Stellar Atmospheres, 2nd edn. (San Francisco, CA: Freeman)Google Scholar

Mihalas, D., and Mihalas, B. W. (1984). Foundations of Radiation Hydrodynamics (Oxford, UK: Oxford University Press)Google Scholar

Milne, E. (1924). XVIII. Statistical equilibrium in relation to the photo-electric effect, and its application to the determination of absorption coefficients. Phil. Mag., 47, 209CrossRef Google Scholar

Milne, E. A. (1966). In Selected Papers on Physical Processes in Ionized Plasmas, ed. Menzel, D. H., p. 77 (New York, NY: Dover)Google Scholar

More, R. M. (1982). Applied Atomic Collision Physics, Vol. 2 (New York, NY: Academic Press)Google Scholar

More, R. M., Warren, K. H., Young, D. A., and Zimmerman, G. B. (1988). A new quotidian equation of state (QEOS) for hot dense matter. Phys. Fluids, 31, 3059CrossRef Google Scholar

Onsager, L. (1931). Reciprocal relations in irreversible processes, I. Phys. Rev., 37, 405; 38, 2265CrossRef Google Scholar

Őzişik, M. N. (1973). Radiative Transfer (New York, NY: John Wiley & Sons)Google Scholar

Parker, E. N. (1957). Acceleration of cosmic rays in solar flares. Phys. Rev, 107, 830; Geophys. Res. 26, 509CrossRef Google Scholar

Perrot, F., and Dharma-wardana, M. W. C. (1995). Equation of state and transport properties of an interacting multispecies plasma: application to a multiply ionized Al plasma. Phys. Rev. E, 52, 5352CrossRef Google Scholar PubMed

Petschek, H. E. (1964). Magnetic field annihilation. In Physics of Solar Flares, Proceedings of the AAS-NASA Symposium, held 28–30 October, 1963 at the Goddard Space Flight Center, Greenbelt, MD. Edited by Hess, Wilmot N. (Washington, DC: National Aeronautics and Space Administration, Science and Technical Information Division), p. 425Google Scholar

Pollock, A., and Barraclough, S. (1905). Note on a hollow lightning conductor crushed by the discharge. J. Proc. R. Soc. New South Wales, 39, 131CrossRef Google Scholar

Pomraning, G. C. (1973). The Equations of Radiation Hydrodynamics (Oxford, UK: Pergamon Press)Google Scholar

Potter, D. (1978). The formation of high-density Z-pinches. Nucl. Fusion 18, 813CrossRef Google Scholar

Prasad, M. K., and Kershaw, D. S. (1989). Nonviability of some nonlocal electron heat transport modeling. Phys. Fluids, B1, 2430CrossRef Google Scholar

Preston, D. L., Tonks, D. L., and Wallace, D. C. (2003). Model of plastic deformation for extreme loading conditions. J. Appl. Phys., 93, 211CrossRef Google Scholar

Rayleigh, Lord (John William Strutt) (1883). Investigation of the character of the equilibrium of an incompressible heavy fluid of variable density. Proc. London Math. Soc., 14, 170Google Scholar

Reed, W., and Lathrop, K. D. (1970). Truncation error analysis of finite difference approximations to the transport equation. Nucl. Sci. Eng., 41, 237CrossRef Google Scholar

Richtmyer, R. D. (1960). Taylor instability in shock acceleration of compressible fluids. Commun. Pure Appl. Math., 13, 297CrossRef Google Scholar

Rose, S. J. (1997). Council for the Central Laboratory of the Research Councils, Technical Report No. RAL-TR-97-020Google Scholar

Rosen, M. D., and Hammer, J. H. (2005). Analytic expressions for optimal inertial-confinement-fusion hohlraum wall density and wall loss. Phys. Rev. E, 72, 056403CrossRef Google Scholar PubMed

Rosenbluth, M. N. (1954). Infinite Conductivity Theory of the Pinch, LA-1850 (Los Alamos, NM : Los Alamos Scientific Laboratory)Google Scholar

Rosenbluth, M. N., MacDonald, W. M., and Judd, D. L. (1957). Fokker-Planck equation for an inverse-square force. Phys. Rev., 107, 1CrossRef Google Scholar

Rybicki, G. B., and Lightman, A. P. (1979). Radiative Processes in Astrophysics (New York, NY: John Wiley & Sons)Google Scholar

Ryutov, D. D., Derzon, M. S., and Matzen, M. K. (2000b). The physics of fast Z-pinches. Rev. Mod. Phys., 72, 167CrossRef Google Scholar

Ryutov, D. D., Drake, R. P., Kane, J., Liang, E., Remington, B. A., and Wood-Vasey, W. M. (1999). Similarity criteria for the laboratory simulation of supernova hydrodynamics. Astrophys. J., 518, 821CrossRef Google Scholar

Ryutov, D. D., Drake, R. P., and Remington, B. A. (2000a). Criteria for scaled laboratory simulations of astrophysical MHD phenomena. Astrophys. J. Suppl., 127, 465CrossRef Google Scholar

Ryutov, D. D., Remington, B. A., and Robey, H. F. (2001). Magnetohydrodynamic scaling: From astrophysics to the laboratory. Phys. Plasmas, 8, 1804CrossRef Google Scholar

Salpeter, E. E. (1963). Density fluctuations in a nonequilibrium plasma. J. Geo. Res., 68, 1321CrossRef Google Scholar

Salpeter, E. E., and Van Horn, H. M. (1969). Nuclear reaction rates at high densities. Astrophys. J., 155, 183CrossRef Google Scholar

Sampson, D. H., and Golden, L. B. (1971). Semiempirical cross-sections and rates for excitation and for ionization of hydrogenic ions by electron impact. Astrophys. J., 170, 169CrossRef Google Scholar

Scofield, J. H. (1975). Energies of Hydrogen- and Helium-Like Ions for Z’s from 6 to 54. Lawrence Livermore Laboratory Internal Document, UCID-16848 (Livermore, CA: Lawrence Radiation Laboratory)Google Scholar

Scott, H. A., and Hansen, S. B. (2010). Advances in NLTE modeling for integrated simulations. High Energy Density Physics, 6, 39CrossRef Google Scholar

Seaton, M. (1962). The theory of excitation and ionization by electron impact. In Atomic and Molecular Processes, ed. Bates, D. R. (New York, NY: Academic Press), 375Google Scholar

Sedov, L. I. (1959). Similarity and Dimensional Methods in Mechanics, trans. Friedman, M. (New York, NY: Academic Press)Google Scholar

Shafranov, V. D. (1966). Equilibrium in a magnetic field. In Reviews of Plasma Physics, Vol. 2, 103. (New York, NY: Consultants Bureau)Google Scholar

Shepherd, L. S., and Cassak, P. A. (2010). Comparison of secondary islands in collisional reconnection to Hall reconnection. Phys. Rev. Lett. 105, 015004CrossRef Google Scholar PubMed

Shkarofsky, I. P., Johnston, T. W., and Bachynski, M. P. (1966). The Particle Kinetics of the Plasmas (Reading, MA: Addison-Wesley)Google Scholar

Smith, D. Y., and Segall, B. (1986). Intraband and interband processes in the infrared spectrum of metallic aluminum. Phys. Rev. B, 34, 5191CrossRef Google Scholar PubMed

Sod, G. A. (1978). A survey of several finite difference methods of nonlinear hyperbolic conservation laws. J. Comp. Phys., 27, 1CrossRef Google Scholar

Sommerfeld, A. (1934). Atomic Structure and Spectral Lines, 3rd edn. (London, UK: Methuen)Google Scholar

Spitzer, L. Jr., and Härm, R. (1953). Transport phenomena in a completely ionized gas. Phys. Rev., 89, 977CrossRef Google Scholar

Spitzer, L. (1967). Physics of Fully Ionized Gases (New York, NY: Interscience)Google Scholar

Steinberg, D. J., Cochran, S. G., and Guinan, M. W. (1980). A constitutive model for metals applicable at high strain rate. J. Appl. Phys., 51, 1498CrossRef Google Scholar

Steinberg, D. J., and Lund, C. M. (1989). A constitutive model for strain rates from 10-4 to 106 s-1. J. Appl. Phys., 65, 1528CrossRef Google Scholar

Stewart, J. C., and Pyatt, K. D. Jr., (1966). Lowering of ionization potentials in plasmas. Astrophys. J., 144, 1203CrossRef Google Scholar

Sweeney, M. A. (1978). Thermodynamic inconsistency of the modified Saha equation at high pressures. Astrophys. J., 220, 335CrossRef Google Scholar

Sweet, P. A. (1958). The Neutral Point Theory of Solar Flares. (Stockholm: IAU Symposium No. 6 Electromagnetic Phenomena in Ionized Gases), 123Google Scholar

Taylor, G. I. (1950). The instability of liquid survaces when accelerated in a direction perpendicular to their planes. Prod. Roy. Soc., A201, 192Google Scholar

Thomson, J. J., Max, C. E., and Estabrook, K. (1975). Magnetic field due to resonance absorption of laser light. Phys Rev. Lett., 35, 663CrossRef Google Scholar

Van Regemorter, H. (1962). Rate of collisional excitation in stellar atmospheres. Astrophys. J., 136, 906CrossRef Google Scholar

von Helmholtz, H. (1868). Über discontinuierliche Flüssigkeits-Bewegungen [On the discontinuous movements of fluids]. Rep. Roy. Prussian Academy, 23, 215Google Scholar

von Mises, R. (1913). Mechanik der festen Köper im plastisch deformablen Zustand. Nachr. Akad. Wiss. Goett II, Math-Phys., 1, 582Google Scholar

Weir, S. T., Mitchell, A. C., and Nellis, W. J. (1996). Metallization of fluid molecular hydrogen at 140 GPa (1.4 Mbar). Phys. Rev. Lett., 76, 1860CrossRef Google Scholar PubMed

Whitham, G. B. (1974). Linear and Nonlinear Waves (New York, NY: Wiley)Google Scholar

Wilkins, M. L. (1999). Computer Simulation of Dynamic Phenomena (Berlin: Springer-Verlag)CrossRef Google Scholar

Wilmot-Smith, A. L., Priest, E. R., and Hornig, G. (2005). Magnetic diffusion and the motion of field lines. Geophys. Astrophys. Fluid Dyn. 99, 177CrossRef Google Scholar

Wilson, B., Sonnad, V., Sterne, P., and Isaacs, W. (2006). Purgatorio – a new implementation of the Inferno algorithm. JQSRT, 99, 658CrossRef Google Scholar

Zel’dovich, Ya. B. (1957). Shock waves of large amplitude in air. Soviet Physic. JETP 5, 919Google Scholar

Zel’dovich, Ya. B., and Kompaneets, A. S. (1959). On the propagation of heat for nonlinear heat conduction. Collection Dedicated to the Seventieth Birthday of Academician A. F. Ioffe, ed Lukirskii, P. I., 61 (Moscow, Russia: Izdat. Akad. Nauk SSSR)Google Scholar

Zel’dovich, Ya. B., and Raizer, Yu. P. (1966). Physics of Shock Waves and High-Temperature Hydrodynamic Phenomena, 1st edn. (New York, NY: Academic Press)Google Scholar

Zerilli, F. J., and Armstrong, R. W. (1987). Dislocation-mechanics-based constitutive relations for material dynamics calculations. J. Appl. Phys., 61, 1896CrossRef Google Scholar

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