Differential Equations and Dynamical Systems in fifteen chapters from eminent researchers working in the area of differential equations and dynamical systems covers wavelets and their applications, Markovian structural perturbations, conservation laws and their applications, retarded functional differential equations and applications to problems in population dynamics, finite element method and its application to extended Fisher-Kolmogorv equation, generalized K-dV equation, Faedo-Galerkin approximations of solutions to evolution equations, the method of semidiscretization in time and its applications to nonlinear evolution equations, spectral methods, Tikhonov regularization of partial differential equations, mathematical modeling and second order evolution equations.

Preface/ Wavelets and Some Applications/ Trends in Wavelet Methods for Two Point Boundary Value Problems/ Stability and Convergence of Large-Scale Stochastic Approximation Procedures Under Markovian Structural Perturbations/ Global Correctness Classes of Functional Solutions for Conservation Laws Systems and Applications in Physical Kinetics and Continuum Mechanics/ A Nonlinear Gas-Liquid System in Sliding Motion/ On Certain Exact Solutions of a Generalized K-dV-Burger Type Equation via Symmetry Approach/ Semidiscretization of Nonlinear Retarded Differential Equations/ Retarded Differential Equations with Applications to Population Dynamics/ Spectral Methods as Least-Squares Problems/ Finite Element Method for the Extended Fisher-Kolmogorov (EFK) Equation/ Spectral Regularization of a Singularly Perturbed Elliptic Partial Differential Equation/ Second Order Semi-linear Evolution Equations/ Model for the Effect of Degrading Habitat on the Existence of Resource-based Single Species System/ Schwarzian Derivative of Critically Finite Meromorphic Functions/ Hyperbolic Integrodifferential Equations/ References

Graduate Students and Teachers in the area of differential equations and dynamical systems