Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Bagland, Véronique
and
Laurencot, Philippe
2007.
Self-Similar Solutions To The Oort–Hulst–Safronov Coagulation Equation.
SIAM Journal on Mathematical Analysis,
Vol. 39,
Issue. 2,
p.
345.
Cañizo, José A.
Mischler, Stéphane
and
Mouhot, Clément
2010.
Rate of Convergence to Self-Similarity for Smoluchowski's Coagulation Equation with Constant Coefficients.
SIAM Journal on Mathematical Analysis,
Vol. 41,
Issue. 6,
p.
2283.
McLeod, J. B.
Niethammer, B.
and
Velázquez, J. J. L.
2011.
Asymptotics of Self-similar Solutions to Coagulation Equations with Product Kernel.
Journal of Statistical Physics,
Vol. 144,
Issue. 1,
p.
76.
Niethammer, B.
and
Velázquez, J. J. L.
2011.
Optimal Bounds for Self-Similar Solutions to Coagulation Equations with Product Kernel.
Communications in Partial Differential Equations,
Vol. 36,
Issue. 12,
p.
2049.
Niethammer, B.
and
Velázquez, J. J. L.
2013.
Self-similar Solutions with Fat Tails for Smoluchowski’s Coagulation Equation with Locally Bounded Kernels.
Communications in Mathematical Physics,
Vol. 318,
Issue. 2,
p.
505.
Niethammer, Barbara
2014.
Self-similarity in Smoluchowski’s Coagulation Equation.
Jahresbericht der Deutschen Mathematiker-Vereinigung,
Vol. 116,
Issue. 1,
p.
43.
Niethammer, B.
and
Velázquez, J. J. L.
2014.
Exponential Tail Behavior of Self-Similar Solutions to Smoluchowski's Coagulation Equation.
Communications in Partial Differential Equations,
Vol. 39,
Issue. 12,
p.
2314.
Niethammer, B.
and
Velázquez, J. J. L.
2014.
Uniqueness of Self-similar Solutions to Smoluchowski’s Coagulation Equations for Kernels that are Close to Constant.
Journal of Statistical Physics,
Vol. 157,
Issue. 1,
p.
158.
Laurençot, Philippe
2015.
Evolutionary Equations with Applications in Natural Sciences.
Vol. 2126,
Issue. ,
p.
199.
da Costa, F. P.
2015.
Mathematics of Energy and Climate Change.
Vol. 2,
Issue. ,
p.
83.
Velázquez, J.J.L.
Niethammer, B.
and
Throm, S.
2016.
Self-similar solutions with fat tails for Smoluchowski's coagulation equation with singular kernels.
Annales de l'Institut Henri Poincaré C, Analyse non linéaire,
Vol. 33,
Issue. 5,
p.
1223.
Bonacini, Marco
Niethammer, Barbara
and
Velázquez, Juan J. L.
2018.
Self-similar solutions to coagulation equations with time-dependent tails: The case of homogeneity smaller than one.
Communications in Partial Differential Equations,
Vol. 43,
Issue. 1,
p.
82.
Throm, Sebastian
2018.
Tail Behaviour of Self-Similar Profiles with Infinite Mass for Smoluchowski’s Coagulation Equation.
Journal of Statistical Physics,
Vol. 170,
Issue. 6,
p.
1215.
Limic, Vlada
2019.
The eternal multiplicative coalescent encoding via excursions of Lévy-type processes.
Bernoulli,
Vol. 25,
Issue. 4A,
Bonacini, Marco
Niethammer, Barbara
and
Velázquez, Juan J. L.
2019.
Self-Similar Solutions to Coagulation Equations with Time-Dependent Tails: The Case of Homogeneity One.
Archive for Rational Mechanics and Analysis,
Vol. 233,
Issue. 1,
p.
1.
Laurençot, Philippe
2019.
Mass-conserving self-similar solutions to coagulation–fragmentation equations.
Communications in Partial Differential Equations,
Vol. 44,
Issue. 9,
p.
773.
Throm, Sebastian
2021.
Stability and Uniqueness of Self-similar Profiles in $$L^1$$ Spaces for Perturbations of the Constant Kernel in Smoluchowski’s Coagulation Equation .
Communications in Mathematical Physics,
Vol. 383,
Issue. 3,
p.
1361.
Cañizo, José A.
and
Throm, Sebastian
2021.
The scaling hypothesis for Smoluchowski's coagulation equation with bounded perturbations of the constant kernel.
Journal of Differential Equations,
Vol. 270,
Issue. ,
p.
285.
Cristian, Iulia
Ferreira, Marina A.
Franco, Eugenia
and
Velázquez, Juan J. L.
2023.
Long-time asymptotics for coagulation equations with injection that do not have stationary solutions.
Archive for Rational Mechanics and Analysis,
Vol. 247,
Issue. 6,
Paul, Jayanta
Ghosh, Debdulal
and
Kumar, Jitendra
2023.
Accurate and efficient flux-corrected finite volume approximation for the fragmentation problem.
Journal of Mathematical Chemistry,
Vol. 61,
Issue. 8,
p.
1696.