This book explores several important aspects of recent developments in the interdisciplinary applications of mathematical analysis (MA), and highlights how MA is now being employed in many areas of scientific research. Each of the 23 carefully reviewed chapters was written by experienced expert(s) in respective field, and will enrich readers understanding of the respective research problems, providing them with sufficient background to understand the theories, methods and applications discussed. The books main goal is to highlight the latest trends and advances, equipping interested readers to pursue further research of their own.
Given its scope, the book will especially benefit graduate and PhD students, researchers in the applied sciences, educators, and engineers with an interest in recent developments in the interdisciplinary applications of mathematical analysis.
FM.- Frictional Contact Problems for Steady Flow of Incompressible
Fluids in Orlicz Spaces.- Discrete Fourier Transform and Theta Function
Identities.- On Some Combinatorics of RogersRamanujan Type Identities Using
Signed Color Partitions.- Piecewise Continuous Stepanov-Like Almost
Automorphic Functions with Applications to Impulsive Systems.- On the
Convergence of Secant-Like Methods.- Spacetimes as Topological Spaces, and
the Need to Take Methods of General Topology More Seriously.- Analysis of
Generalized BBM Equations: Symmetry Groups and Conservation Laws.- Symmetry
Analysis and Conservation Laws for Some Boussinesq Equations with Damping
Terms.- On Some Variable Exponent Problems with No-Flux Boundary Condition.-
On the General Decay for a System of Viscoelastic Wave Equations.-
Mathematical Theory of Incompressible Flows: Local Existence, Uniqueness, and
Blow-Up of Solutions in SobolevGevrey Spaces.- Mathematical Research for
Models Which is Related to Chemotaxis System.- Optimal Control of
Quasivariational Inequalities with Applications to Contact Mechanics.- On
Generalized Derivative Sampling Series Expansion.- Voronoi Polygonal Hybrid
Finite Elements and Their Applications.- VariationalMethods for Schrödinger
Type Equations.- Nonlinear Nonhomogeneous Elliptic Problems.- Summability of
Double Sequences and Double Series Over Non-Archimedean Fields: A Survey.- On
Approximate Solutions of Linear and Nonlinear Singular Integral Equations.-
On Approximate Solutions of Linear and Nonlinear Singular Integral
Equations.- On Difference Double Sequences and Their Applications.- Pointwise
Convergence Analysis for Nonlinear Double m-Singular Integral Operators.- A
Survey on p-Adic Integrals.- On Statistical Deferred Cesąro Summability.
Hemen Dutta, Gauhati University, Guwahati, India
Ljubia D. R. Koinac, University of Nis, Faculty of Sciences and Mathematics, Nis, Serbia
Hari M. Srivastava, University of Victoria, Victoria, British Columbia, Canada
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