"Dynamical Systems: Analytical and Computational Techniques" ed. by Mahmut Reyhanoglu

This book brings together important contributions from renowned international researchers to provide an excellent survey of recent advances in dynamical systems theory and applications.

There has been a considerable progress made during the recent past on mathematical techniques for studying dynamical systems that arise in science and engineering. This progress has been, to a large extent, due to our increasing ability to mathematically model physical processes and to analyze and solve them, both analytically and numerically.
The first section consists of seven chapters that focus on analytical techniques, while the next section is composed of four chapters that center on computational techniques.

Contents
Preface
1 On Nonoscillatory Solutions of Two-Dimensional Nonlinear Dynamical Systems
2 Oscillation Criteria for Second‐Order Neutral Damped Differential Equations with Delay Argument
3 Preservation of Synchronization Using a Tracy‐Singh Product in the Transformation on Their Linear Matrix
4 Generalized Ratio Control of Discrete-Time Systems
5 Predictability in Deterministic Dynamical Systems with Application to Weather Forecasting and Climate Modelling
6 Emergence of Classical Distributions from Quantum Distributions: The Continuous Energy Spectra Case
7 Recent Fixed Point Techniques in Fractional Set-Valued Dynamical Systems
8 Relationship between Interpolation and Differential Equations: A Class of Collocation Methods
9 Integral-Equation Formulations of Plasmonic Problems in the Visible Spectrum and Beyond
10 Numerical Random Periodic Shadowing Orbits of a Class of Stochastic Differential Equations
11 Solution of Differential Equations with Applications to Engineering Problems