De Oliveira, Luiz Augusto F.Júnior, Anizio Perissinotto [UNESP]2022-04-282022-04-281994-10-01Applicable Analysis, v. 54, n. 3-4, p. 225-236, 1994.1563-504X0003-6811http://hdl.handle.net/11449/220508In this paper, we study the bifurcation problem for the system [formula omitted] with Dirichlet boundary conditions u = θ = 0 at x = 0,π. Here, A is a nonnegative real parameter, m, k are C1functions, k is positive and m is not identically zero. The function g will be required to be C3and satisfying a dissipative condition. We show that if n2 < λ < (n + 1)2, for some integer n ≥ 0, then the global attractor Aλ for this system has some similar qualitative properties as the attractor of the parabolic equation ut= uxx — λg(u) with Dirichlet boundary conditions. © 1994, Taylor & Francis Group, LLC. All rights reserved.225-236engattractorbifurcationthermoelasticityArtigo10.1080/000368194088402792-s2.0-84948502709