15 citations to 10.4310/CMS.2015.v13.n7.a12 (Crossref Cited-By Service)
  1. Björn Gebhard, József J. Kolumbán, László Székelyhidi, “A New Approach to the Rayleigh–Taylor Instability”, Arch Rational Mech Anal, 241, № 3, 2021, 1243  crossref
  2. Á. Castro, D. Faraco, F. Mengual, “Localized Mixing Zone for Muskat Bubbles and Turned Interfaces”, Ann. PDE, 8, № 1, 2022, 7  crossref
  3. Ibrokhimbek Akramov, Emil Wiedemann, “Renormalization of active scalar equations”, Nonlinear Analysis, 179, 2019, 254  crossref
  4. Gennaro Ciampa, Gianluca Crippa, Stefano Spirito, “Smooth approximation is not a selection principle for the transport equation with rough vector field”, Calc. Var., 59, № 1, 2020, 13  crossref
  5. Alberto Bressan, Marco Mazzola, Khai T. Nguyen, “Diffusion Approximations of Markovian Solutions to Discontinuous ODEs”, J Dyn Diff Equat, 2023  crossref
  6. Björn Gebhard, József J. Kolumbán, “Relaxation of the Boussinesq system and applications to the Rayleigh–Taylor instability”, Nonlinear Differ. Equ. Appl., 29, № 1, 2022, 7  crossref
  7. Stefano Modena, László Székelyhidi, “Non-uniqueness for the Transport Equation with Sobolev Vector Fields”, Ann. PDE, 4, № 2, 2018, 18  crossref
  8. Tianwen Luo, Chunjing Xie, Zhouping Xin, “Non-uniqueness of admissible weak solutions to compressible Euler systems with source terms”, Advances in Mathematics, 291, 2016, 542  crossref
  9. Björn Gebhard, József J. Kolumbán, “On Bounded Two-Dimensional Globally Dissipative Euler Flows”, SIAM J. Math. Anal., 54, № 3, 2022, 3457  crossref
  10. Alexey Cheskidov, Xiaoyutao Luo, “Nonuniqueness of Weak Solutions for the Transport Equation at Critical Space Regularity”, Ann. PDE, 7, № 1, 2021, 2  crossref
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