p(x)-bi-Laplacian : application on time-PDEs in viscoelasticity /
Zennir, Khaled.
p(x)-bi-Laplacian : application on time-PDEs in viscoelasticity / Khaled Zennir, Svetlin G. Georgiev. - Singapore : World Scientific, c2024. - 1 online resource (xiv, 424 p.)
Includes bibliographical references and index.
Introduction -- Love-type waves with past history -- Viscoelastic wave equation with power nonlinearity -- Plate equation in Rn -- Nonexistence of global solutions for nonlinear equation via contradiction argument -- Nonlinear wave p-laplace equation -- Nonlinear Kirchhoff-type equations with Kelvin-Voigt damping in variable exponents -- Nonlocal systems involving the p(x)-Laplacian operator -- Dynamics of a coupled system for nonlinear damped wave equations with variable exponents -- Pseudo-parabolic equations with p(x) Bi-Laplacian.
"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"--
Mode of access: World Wide Web.
System requirements: Adobe Acrobat Reader.
9789811291562 981129156X
2024018754
Laplacian operator.
Viscoelasticity--Mathematics.
Nonlinear waves.
Differentiable dynamical systems.
Time-series analysis.
Electronic books.
QA377
515/.353
p(x)-bi-Laplacian : application on time-PDEs in viscoelasticity / Khaled Zennir, Svetlin G. Georgiev. - Singapore : World Scientific, c2024. - 1 online resource (xiv, 424 p.)
Includes bibliographical references and index.
Introduction -- Love-type waves with past history -- Viscoelastic wave equation with power nonlinearity -- Plate equation in Rn -- Nonexistence of global solutions for nonlinear equation via contradiction argument -- Nonlinear wave p-laplace equation -- Nonlinear Kirchhoff-type equations with Kelvin-Voigt damping in variable exponents -- Nonlocal systems involving the p(x)-Laplacian operator -- Dynamics of a coupled system for nonlinear damped wave equations with variable exponents -- Pseudo-parabolic equations with p(x) Bi-Laplacian.
"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"--
Mode of access: World Wide Web.
System requirements: Adobe Acrobat Reader.
9789811291562 981129156X
2024018754
Laplacian operator.
Viscoelasticity--Mathematics.
Nonlinear waves.
Differentiable dynamical systems.
Time-series analysis.
Electronic books.
QA377
515/.353