P(X)-BI-LAPLACIAN: APPLICATION ON TIME-PDES VISCOELASTICITY

The main subject of our book is to use the (p, p(x) and p(x))-bi-Laplacian operator in some partial differential systems, where we developed and obtained many results in quantitative and qualitative point of view.

Contents:
IntroductionLove-Type Waves with Past HistoryViscoelastic Wave Equation with Power NonlinearityPlate Equation in ℝnNonexistence of Global Solutions for Nonlinear Equation via Contradiction ArgumentNonlinear Wave p-Laplace EquationNonlinear Kirchhoff-Type Equations with Kelvin–Voigt Damping in Variable ExponentsNonlocal Systems Involving the p(x)-Laplacian OperatorDynamics of a Coupled System for Nonlinear Damped Wave Equations with Variable ExponentsPseudo-Parabolic Equations with p(x) Bi-Laplacian
Readership: The book is suitable for researchers in PDEs, mathematics, physics, biology, chemistry, and informatics. It can be used for some courses for master degree in mathematics and PhD students.

Key Features: The book stands out due to its distinctive and innovative ideas and approaches