Calculus and mathematical analysis

This volume is dedicated to the memory of Sergey Naboko (1950-2020).

This volume is dedicated to the memory of Sergey Naboko (1950-2020).

Complex dynamics is one of the most fascinating subjects of study and research in mathematics.

Covers uniformly recurrent solutions and c-almost periodic solutions of abstract Volterra integro-differential equations as well as various generalizations of almost periodic functions in Lebesgue spaces with variable coefficients.

Fractional Integral Transforms: Theory and Applications presents over twenty-five integral transforms, many of which have never before been collected in one single volume.

Keine ausführliche Beschreibung für "Methoden der Potentialtheorie für elliptische Differentialgleichungen beliebiger Ordnung" verfügbar.

This book deals with horizontal-axis wind turbine aerodynamic performance prediction methods.

The book is focused on physical interpretation and visualization of the obtained invariant solutions for nonlinear mathematical modeling of atmospheric and ocean waves.

This book not only presents essential material to understand fuzzy metric fixed point theory, but also enables the readers to appreciate the recent advancements made in this direction.

The present book is based on the extensive lecture notes of the author and contains a concise course on Linear Algebra.

Este libro estudia el fascinante campo de las integrales múltiples donde se han incluido muchos gráficos de apoyo.

This book focuses on spectral theory for linear operators involving bounded or unbounded demicompact linear operators acting on Banach spaces.

This textbook provides readers a comprehensive introduction to numerical methods, using MATLAB(R).

This book introduces analytic solution methods for viscous flow problems, which is important in fluid mechanics.

This book explores boundary value problems for fractional dynamic equations on arbitrary time scales, including Caputo fractional dynamic equations, impulsive Caputo fractional dynamic equations, and impulsive Riemann-Liouville fractional dynamic equations.

The book focuses on stability and approximation results concerning recent numerical methods for the numerical solution of hyperbolic conservation laws.

As an aspiring data scientist, you appreciate why organizations rely on data for important decisions--whether it's for companies designing websites, cities deciding how to improve services, or scientists discovering how to stop the spread of disease.

This textbook provides readers a comprehensive introduction to numerical methods, using MATLAB(R).

This book explores boundary value problems for fractional dynamic equations on arbitrary time scales, including Caputo fractional dynamic equations, impulsive Caputo fractional dynamic equations, and impulsive Riemann-Liouville fractional dynamic equations.

This book explores boundary value problems for Riemann-Liouville fractional dynamic equations on arbitrary time scales as well as the shifting problem on the whole time scale.

This book presents analyses of pattern in music from different computational and mathematical perspectives.

Mechanics of Magnetostrictive Materials and Structuresdemonstrates the practical applications and uses for cutting-edge smart magnetostrictive materials.

Mechanics of Magnetostrictive Materials and Structuresdemonstrates the practical applications and uses for cutting-edge smart magnetostrictive materials.

Multiplicative Partial Differential Equations presents an introduction to the theory of multiplicative partial differential equations (MPDEs).

This book describes the basic principles of Clean Numerical Simulation (CNS) proposed by the author in 2009, as well as several of its applications.

This book describes the basic principles of Clean Numerical Simulation (CNS) proposed by the author in 2009, as well as several of its applications.

Modeling with differential equations is an effective tool to provide methodical and quantitative solutions to real-world phenomena including investigating measurable features, consolidation and processing of data, and designing and developing complex engineering systems.

This book presents analyses of pattern in music from different computational and mathematical perspectives.

The third of three volumes on partial differential equations, this is devoted to nonlinear PDE.

Vector Quantization, a pioneering discretization method based on nearest neighbor search, emerged in the 1950s primarily in signal processing, electrical engineering, and information theory.

This second in the series of three volumes builds upon the basic theory of linear PDE given in volume 1, and pursues more advanced topics.

Multiplicative Partial Differential Equations presents an introduction to the theory of multiplicative partial differential equations (MPDEs).

This book provides a concise and meticulous introduction to functional analysis.

This book is a volume of the Springer Briefs in Mathematical Physics and serves as an introductory textbook on the theory of Macdonald polynomials.

Advanced Mathematical Analysis and its Applications presents state-of-the-art developments in mathematical analysis through new and original contributions and surveys, with a particular emphasis on applications in engineering and mathematical sciences.

This textbook is devoted to second order linear partial differential equations.

Advanced Mathematical Analysis and its Applications presents state-of-the-art developments in mathematical analysis through new and original contributions and surveys, with a particular emphasis on applications in engineering and mathematical sciences.

This monograph presents a comprehensive, self-contained, and novel approach to the Divergence Theorem through five progressive volumes.

This textbook is devoted to second order linear partial differential equations.

Modeling with differential equations is an effective tool to provide methodical and quantitative solutions to real-world phenomena including investigating measurable features, consolidation and processing of data, and designing and developing complex engineering systems.

This book introduces analytic solution methods for viscous flow problems, which is important in fluid mechanics.

This monograph presents a comprehensive, self-contained, and novel approach to the Divergence Theorem through five progressive volumes.

This book addresses the issue of uniqueness of a solution to a problem - a very important topic in science and technology, particularly in the field of partial differential equations, where uniqueness guarantees that certain partial differential equations are sufficient to model a given phenomenon.