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Communications in Partial Differential Equations Volume 22, 1997 - Issue 11-12
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Original Articles

Global exixtence and exponential decay estimates for a dampad quasilinear equation

Damped quasilevear equation

Kouémou-Patcheu Solange Institut de Recherche Mathématique Avancee, Université Louis Pasteur et CNRS, rue René-Descartes, Strasbourg Cedex, 67084, France
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Solange Kouémou-Patcheu Institut de Recherche Mathématique Avancee, Université Louis Pasteur et CNRS, rue René-Descartes, Strasbourg Cedex, 67084, FranceView further author information
Pages 2007-2024 | Published online: 14 May 2007

Citations (6)

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Irena Lasiecka & John Ong. (1999) Global solvability and uniform decays of solutions to quaslinear equation with nonlinear boundary dissipation. Communications in Partial Differential Equations 24:11-12, pages 2069-2107.
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Articles from other publishers (5)

Yuming Qin, Hongli Wang & Bin Yang. (2023) Fractal dimension of global attractors for a Kirchhoff wave equation with a strong damping and a memory term. Asymptotic Analysis, pages 1-11.
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Menglan Liao & Qingwei Li. (2023) Blow-Up of Solutions to the Fourth-Order Equation with Variable-Exponent Nonlinear Weak Damping. Mediterranean Journal of Mathematics 20:3.
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Honglv Ma, Jin Zhang & Chengkui Zhong. (2020) Attractors for the degenerate Kirchhoff wave model with strong damping: Existence and the fractal dimension. Journal of Mathematical Analysis and Applications 484:1, pages 123670.
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Daewook Kim, Dojin Kim, Keum-Shik Hong & Il Hyo Jung. (2014) Global Existence and Energy Decay Rates for a Kirchhoff-Type Wave Equation with Nonlinear Dissipation. The Scientific World Journal 2014, pages 1-10.
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Danxia Wang & Jianwen Zhang. (2010) Global attractor for a nonlinear plate equation with supported boundary conditions. Journal of Mathematical Analysis and Applications 363:2, pages 468-480.
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