Kevin R Zumbrun
Affiliations: | Indiana University, Bloomington, Bloomington, IN, United States |
Area:
MathematicsWebsite:
https://math.indiana.edu/about/faculty/zumbrun-kevin.htmlGoogle:
"Kevin Ronald Zumbrun" OR "Kevin R Zumbrun"Bio:
http://pages.iu.edu/~kzumbrun/
https://books.google.com/books?id=CoovAQAAIAAJ
Parents
Sign in to add mentorTai-Ping Liu | grad student | 1990 | NYU | |
(Asymptotic behavior for systems of nonconvex conservation laws) |
Children
Sign in to add traineePeter B Howard | grad student | 1998 | Indiana University |
Myunghyun Oh | grad student | 2001 | Indiana University |
Jeffrey C. Humpherys | grad student | 2002 | Indiana University |
Gregory D. Lyng | grad student | 2002 | Indiana University |
Mohammadreza Raoofi | grad student | 2005 | Indiana University |
Shantia Yarahmadian | grad student | 2008 | Indiana University |
Bongsuk Kwon | grad student | 2009 | Indiana University |
Jinghua Yao | grad student | 2013 | Indiana University |
Blake Barker | grad student | 2014 | Indiana University |
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Publications
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Sukhtayev A, Yang Z, Zumbrun K. (2020) Spectral stability of hydraulic shock profiles Physica D: Nonlinear Phenomena. 405: 132360 |
Sukhtayev A, Zumbrun K. (2020) A Sturm–Liouville theorem for quadratic operator pencils Journal of Differential Equations. 268: 3848-3879 |
Pogan A, Zumbrun K. (2019) Stable manifolds for a class of singular evolution equations and exponential decay of kinetic shocks Kinetic and Related Models. 12: 1-36 |
Melinand B, Zumbrun K. (2019) Existence and stability of steady compressible Navier–Stokes solutions on a finite interval with noncharacteristic boundary conditions Physica D: Nonlinear Phenomena. 394: 16-25 |
Yang Z, Zumbrun K. (2019) Convergence as period goes to infinity of spectra of periodic traveling waves toward essential spectra of a homoclinic limit Journal De MathéMatiques Pures Et AppliquéEs. 132: 27-40 |
Pogan A, Zumbrun K. (2019) Reverse norms and L∞ exponential decay for a class of degenerate evolution systems arising in kinetic theory Journal of Mathematical Analysis and Applications. 475: 190-202 |
Yang Z, Zumbrun K. (2019) Stability of Hydraulic Shock Profiles Archive For Rational Mechanics and Analysis. 235: 195-285 |
Barker B, Humpherys J, Lyng G, et al. (2018) Euler Versus Lagrange: The Role of Coordinates in Practical Evans-Function Computations Siam Journal On Applied Dynamical Systems. 17: 1766-1785 |
Barker B, Jung S, Zumbrun K. (2018) Turing patterns in parabolic systems of conservation laws and numerically observed stability of periodic waves Physica D: Nonlinear Phenomena. 367: 11-18 |
Pogan A, Zumbrun K. (2018) Center manifolds for a class of degenerate evolution equations and existence of small-amplitude kinetic shocks Journal of Differential Equations. 264: 6752-6808 |