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A Family of Inertial Manifolds for a Class of Generalized Kirchhoff-Beam Equations

A Family of Inertial Manifolds for a Class of Generalized Kirchhoff-Beam Equations
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摘要 In this paper, we deal with a class of generalized Kirchhoff-Beam equations. At first, we take advantage of Hadamard’s graph to get the equivalent form of the original equations. Then, the inertial manifolds are proved by using spectral gap condition. We gain main result is that the family of inertial manifolds are established under the proper assumptions of nonlinear terms M(s) and N(s). In this paper, we deal with a class of generalized Kirchhoff-Beam equations. At first, we take advantage of Hadamard’s graph to get the equivalent form of the original equations. Then, the inertial manifolds are proved by using spectral gap condition. We gain main result is that the family of inertial manifolds are established under the proper assumptions of nonlinear terms M(s) and N(s).
作者 Yuhuai Liao Guoguang Lin Jie Liu Yuhuai Liao;Guoguang Lin;Jie Liu(Wenshan University, Wenshan, China;School of Mathematics and Statistics, Yunnan University, Kunming, China)
出处 《Journal of Applied Mathematics and Physics》 2022年第7期2153-2163,共11页 应用数学与应用物理(英文)
关键词 Kirchhoff-Beam Equations Inertial Manifold Hadamard’s Graph Spectral Gap Condition Kirchhoff-Beam Equations Inertial Manifold Hadamard’s Graph Spectral Gap Condition
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