Chakraverty S., Karunakar P. Wave Dynamics 2022 torrent

Textbook in PDF format

There are various types of waves including water, sound, electromagnetic, seismic and shock etc. These waves need to be analyzed and understood for different practical applications. This book is an attempt to consider the waves in detail to understand the physical and mathematical phenomena. A major challenge is to model waves by experimental studies. The aim of this book is to address the efficient and recently developed theories along with the basic equations of wave dynamics. The latest development of analytical/semi analytical and numerical methods with respect to wave dynamics are also covered. Further few challenging experimental studies are considered for related problems. This book presents advances in wave dynamics in simple and easy to follow chapters for the benefit of the readers/researchers.
About the Editors
Numerical Aspects of Nonlinear Wave–Wave Interactions in Operational-Wave Models
Impact of Tropical Cyclones on the Ocean Surface Waves Over the Bay of Bengal
Theoretical and Numerical Studies of Boussinesq Equations for Onshore Shallow-Water Wave Propagation
Differential Quadrature-based Advanced Numerical Scheme for Simulation of Solitary Motion of Shallow Water Waves
Seismic Waves and Their Effect on Structures
Mathematical Study of Reflection and Transmission Phenomenon of Plane Waves at the Interface of Two Dissimilar Initially Stressed Rotating Micro-Mechanically Modeled Piezoelectric Fiber-Reinforced Composite Half-spaces
Appendix A. Mathematical Expressions
Analyzing Shocks and Traveling Waves in Non-Newtonian Viscoelastic Fluids
Wave Propagation through Resonators, Resonators in Series and Multi-Resonator
Solution of Interval-Modified Kawahara Differential Equations Using Homotopy Perturbation Transform Method
Natural Convection of Sodium Alginate and Copper Nanofluid Inside Parallel Plates with Uncertain Parametric Behavior
Mathematical Modeling of Radon-Transport Mechanism with Imprecise Parameters
An Efficient Numerical Scheme for Time-Fractional Coupled Shallow-Water Equations with a Non-Singular Fractional Derivative
Solution of Fractional Wave Equation by Homotopy Perturbation Method