WIAS Preprint List: Disser, Karoline
- 2507: Disser, Karoline; Rehberg, Joachim
The 3D transient semiconductor equations with gradient-dependent and interfacial recombination
Appeared in: Math. Models Methods Appl. Sci., 29 (2019), pp. 1819--1851, DOI 10.1142/S0218202519500350 . - 2314: Disser, Karoline
Well-posedness for coupled bulk-interface diffusion with mixed boundary conditions
Appeared in: Analysis (Berlin), 35 (2015) pp. 309--317. - 2313: Disser, Karoline
Global existence, uniqueness and stability for nonlinear dissipative systems of bulk-interface interaction
- 2249: Disser, Karoline; ter Elst, A. F. M.; Rehberg, Joachim
On maximal parabolic regularity for non-autonomous parabolic operators
Appeared in: J. Differential Equations, 262 (2017), pp. 2039--2072. - 2227: Disser, Karoline; Liero, Matthias; Zinsl, Jonathan
On the evolutionary Gamma-convergence of gradient systems modeling slow and fast chemical reactions
Appeared in: Nonlinearity, 31 (2018), pp. 3689--3706, DOI 10.1088/1361-6544/aac353 . - 2097: Disser, Karoline; Rehberg, Joachim; ter Elst, A. F. M.
Hölder estimates for parabolic operators on domains with rough boundary
Appeared in: Ann. Sc. Norm. Super. Pisa Cl. Sci. (5), XVII (2017), pp. 65--79. - 1977: Disser, Karoline; Kaiser, Hans-Christoph; Rehberg, Joachim
Optimal Sobolev regularity for linear second-order divergence elliptic operators occurring in real-world problems
Appeared in: SIAM J. Math. Anal., 47 (2015) pp. 1719--1746. - 1958: Disser, Karoline
Asymptotic behaviour of a rigid body with a cavity filled by a viscous liquid
Appeared in: Archive for Rational Mechanics and Analysis, 221 (2016) pp. 487--526 under the title “Inertial motions of a rigid body with a cavity filled with a viscous liquid” - 1905: Disser, Karoline; Meyries, Martin; Rehberg, Joachim
A unified framework for parabolic equations with mixed boundary conditions and diffusion on interfaces
Appeared in: J. Math. Anal. Appl., 430 (2015) pp. 1102--1123. - 1899: Disser, Karoline; Liero, Matthias
On gradient structures for Markov chains and the passage to Wasserstein gradient flows
Appeared in: Netw. Heterog. Media, 10 (2015) pp. 233-253.