The author discuss the pointwise dissipativeness for the high-dimensional lattices coupled nonautonomous Lorenz equations with Dirichlet condition,Neumann and perodic condition.

Using coordinate translate and analysis method,we discuss the drssipativeness in high-dimensional of Lorenz equations under autonomous and nonautonomous conditions,that is,under autonomous and nonautonomous conditions of this systems are pointwise dissipativeness.

This paper studies the optimal exponential decay rate of two beams coupled with a dissipative joint,where the energy dissipation arises from a discontinuity in the bending moment at the joint.

Global classical solutions to typical free boundary value problem for quasilinear hyperbolic systems with dissipation;

The quantization of a mesoscopic dissipation transmission line;

Theory of dissipation and opening teaching;

Robust quadratic dissipative analysis and control for (discrete-time) systems;

Approximate Inertial Manifolds for Dissipative Zakharov System;

Nonlinear Galerkin methods for dissipative equations;