Global attractor for a class of functional differential inclusions with Hille–Yosida operators
https://doi.org/10.1016/j.na.2014.03.006Publisher, magazine: ,
Publication year: 2014
Lưu Trích dẫn Chia sẻAbstract
We study the dynamics for a class of functional differential inclusions whose linear part generates an integrated semigroup. Some techniques of measure of noncompactness are deployed to prove the global solvability and the existence of a compact global attractor for the -semiflow generated by our system. The obtained results generalize recent ones in the same direction.
Tags: Global attractor, Hille–Yosida operator, Measure of noncompactness, Fixed point theory, Condensing map
Các bài viết liên quan đến tác giả Trần Đình Kế
Existence result for a semilinear parametric problem with Grushin type operator
Existence of solutions for a nonlinear degenerate elliptic system
Global attractor for a semilinear parabolic equation involving Grushin operator
Global attractor for the m-semiflow generated by a quasilinear degenerate parabolic equation
Generalized Cauchy problems involving nonlocal and impulsive conditions
On quasilinear parabolic equations involving weighted p-Laplacian operators
Long-time behavior for quasilinear parabolic equations involving weighted p-Laplacian operators
Existence and continuity of global attractors for a degenerate semilinear parabolic equation
On nonlocal problems for retarded fractional differential equations in Banach spaces