Dissipative structure for symmetric hyperbolic systems with memory

Author:

Kawashima Shuichi,Taniue Shogo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference17 articles.

1. Dharmawardane P M N, Muñoz Rivera J E, Kawashima S. Decay property for second order hyperbolic systems of viscoelastic materials. J Math Anal Appl, 2010, 360: 621–635

2. Duan R-J. Global smooth ows for the compressible Euler-Maxwell system: Relaxation case. J Hyperbolic Differ Equ, 2011, 8: 375–413

3. Ide K, Haramoto K, Kawashima S. Decay property of regularity-loss type for dissipative Timoshenko system. Math Models Methods Appl Sci, 2008, 18: 647–667

4. Kato T. Perturbation Theory for Linear Operators, 2nd ed. New York: Springer-Verlag, 1976

5. Kawashima S. Decay structure for systems of viscoelasticity. In: Proceedings of the International Conference. Mathematical Analysis on the Navier-Stokes equations and Related Topics, Past and Future: In Memory of Professor Tetsuro Miyakawa. GAKUTO International Series. Mathematical Sciences and Applications, vol. 35. Tokyo: Gakkōtosho, 2011, 91–102

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1. Decay property for symmetric hyperbolic system with memory-type relaxation;Analysis and Applications;2024-01-29

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3. Dissipative structure and asymptotic profiles for symmetric hyperbolic systems with memory;Journal of Hyperbolic Differential Equations;2021-06

4. Decay property for symmetric hyperbolic system with memory-type diffusion;Journal of Differential Equations;2021-03

5. Preface;Science China Mathematics;2018-09-13

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