Advances in Nonlinear Dynamics and Its Applications

This book contains select chapters on topics related to nonlinear dynamics and functional analysis and their applications in quantum transport, carbon nanotubes, approximation theory, fixed point theory, quantum functional calculus, renewable natural resources, dynamic optimal control model and optimal control analysis. It focuses on bridging the gap between recent trends of interdisciplinary research in nonlinear dynamics and functional analysis. This book helps researchers, scientists and students in obtaining cutting-edge research in these areas and opens the pavement to apply nonlinear dynamics and functional analysis to solve interdisciplinary problems in several areas.

Chapter 1 A Qualitative Study for Nonsmooth Dynamical Systems. - Chapter 2 Nonlinear Dynamics, Chaos and Instability Control in Chemical Reactions. - Chapter 3 Influence of a Depensatory Growth Function for a Renewable Resource, in an Open Access Fisheries Model. - Chapter 4 Hyers Ulam Stability Analysis of an Impulsive Fractional Dynamic Equation with Non-local Initial Condition on Time Scales. - Chapter 5 On Stability Analysis of Solutions for a Class ofA Nonlinear Integral Equations of Fractional Order in Banach Algebra. - Chapter 6 Lie Symmetry Analysis of a Mathematical Model for COVID-19. - Chapter 7 On Integral Inequalities of Hermite Hadamard Type. - Chapter 8 An Existence Result for Hadamard Fractional Integral Equations via Fixed Point Theorem. - Chapter 9 LRS Bianchi Type-I Universe with Hybrid Expansion Law and Rényi Holographic Dark Energy. - Chapter 10 Soret and Thermal Radiation Effects on Oscillatory Magnetohydrodynamic Flow of Viscoelastic Fluid in a Porous Channel. - Chapter 11 A Numerical Investigation of Hybrid Ag-Cu/blood MHD Flow in a Stenosed Arterial System under the Influence of Radiation over a Porous Medium. - Chapter 12 Natural Convective Hydrodynamic Radiative Flow of a Chemically Reacting Fluid through Porous Plate. -Chapter 13 Free Convective MHD Mass Transfer Flow Past an Infinite Vertical Porous Plate with Uniform Heat and Mass Flux Embedded in a Porous Medium.