Applied Mathematics is a collection of instructional articles focusing on and highlighting a number of basic techniques both analytical and numerical, in ordinary and partial differential equations, nonlinear differential equations, dynamical systems, wavelets, integral equations, chaos and fractals, quantum information and complex systems, etc. The book will be useful to researchers in applied mathematics and theoretical physics.

Preface / Introduction to Finite Difference Method for PDE / Wavelet Analysis and Applications / Discrete Dynamical System: Liapunov Exponent, Entropy and Complexity / A Tour on the Theoretical Aspects of Spin Coating Technique / On Regular to Chaotic Evolution of Dynamical Systems / Geometric Evolution of Curves and its Application to Integrable Systems and Pattern Formations / Important Quantum Features and Quantum Information Processing / Chaotic Behavior in Field Theory Models / Solitary Wave Solutions of Class of Nonlinear Evolution Equations / Numerical Solution of Singular Integral Equations / Solitary Waves KdV Equation: Derivation from Nonlinear Shallow Water Wave Theory / Numerical Methods for Differential Equations / Finite-Difference Solution of Convection-Diffusion Equation with Application to Incompressible Navier-Stokes Equations / Wavelet Analysis: An Introduction / Boundary Integral Method in Elastostatic Crack and Elastodynamic Crack Scattering Problem / Two Dimensional Korteweg-De Vries-Burgers (KdVB) Equation and Kadomtsev-Petviashvili Equations: Exact Travelling Wave Solutions / Realization of Chaos and Fractals using Mathematica / Quantum Entanglement-Fundamental Aspects.

Graduate Students, Teachers & Researchers in Applied Mathematics and Theoretical Physics