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Equations and Analytical Tools in Mathematical Physics

This book highlights a concise and readable introduction to typical treatments of partial differential equations in mathematical physics;

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Mathematical Modeling and Applications in Nonlinear Dynamics

The book covers nonlinear physical problems and mathematical modeling, including molecular biology, genetics, neurosciences, artificial;

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Advanced Signal Analysis and its Applications to Mathematical Physics

The mathematical tools used in signal analysis involve differential and difference equations, integral equations, matrix algebra and;

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Special Functions and Analysis of Differential Equations

Differential Equations are very important tools in Mathematical Analysis. They are widely found in mathematics itself and in its;

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Analytical Solution Methods for Boundary Value Problems

Russian language work, which provides deep analysis methods and exact solutions for mathematical physicists seeking to model germane linear and;

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Methods of Mathematical Modelling: Fractional Differential Equations

analytical and numerical methods dedicated to several mathematical equations Develops methods for the mathematical models which are;

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Methods of Mathematical Modelling: Fractional Differential Equations

This book features original research articles on the topic of mathematical modelling and fractional differential equations. The;

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Transmutations, Singular and Fractional Differential Equations with Applications to Mathematical Physics

Transmutations, Singular and Fractional Differential Equations with Applications to Mathematical Physics connects difficult problems;

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Analytical Methods in Economics

In Analytical Methods in Economics, Akira Takayama presents an exposition of the essential mathematical tools of economics and illustrates;

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Partial Differential Equations III

problems are studied. It also introduces such analytical tools as the theory of L Sobolev spaces, H lder spaces, Hardy spaces, and Morrey spaces;

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Lecture Notes In Applied Differential Equations Of Mathematical Physics

Functional analysis is a well-established powerful method in mathematical physics, especially those mathematical methods used in modern non;

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Developments in Mathematical and Conceptual Physics

theory, perturbation theory, stochastic differential equations, and Riemannian geometry. These mathematical tools have been applied to study;

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Developments in Mathematical and Conceptual Physics

theory, perturbation theory, stochastic differential equations, and Riemannian geometry. These mathematical tools have been applied to study;

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Fractional Dynamic Calculus and Fractional Dynamic Equations on Time Scales

mathematical physics applications and problems. Beginning with the definitions of forward and backward jump operators, the book builds from Stefan;

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Differential Geometry, Differential Equations, and Mathematical Physics

This volume presents lectures given at the Wisla 19 Summer School: Differential Geometry, Differential Equations, and Mathematical Physics;

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Applications of Advanced Signal Analysis

The mathematical tools used in signal analysis involve differential and difference equations, integral equations, matrix algebra and;

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Spectral Analysis, Differential Equations and Mathematical Physics

three survey papers in spectral theory, differential equations, and mathematical physics, which highlight, in particular, certain aspects;

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Theory And Applications In Mathematical Physics

The aim of this volume is to make a connection among advanced mathematical tools and application to real problems. There are many different;

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Mathematical Physics

MATHEMATICAL PHYSICS aims to serve as a text book for B.Sc. and M.Sc. syllabi of physics. It covers Vector Analysis, Matrices and;

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Functional Dynamic Equations on Time Scales

in relation to mathematical physics applications and problems, providing useful tools for investigation for oscillations and nonoscillations of the;

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Physics from Symmetry

-contained way, all mathematical tools needed to use symmetry ideas in physics. Thereafter, these tools are put into action and by using symmetry;

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Physics from Symmetry

-contained way, all mathematical tools needed to use symmetry ideas in physics. Thereafter, these tools are put into action and by using symmetry;

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Soil Physics with Python

developments. The Python tools provide a simple syntax, Object Oriented Programming techniques, powerful mathematical and numerical tools, and a user;

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Mathematical Tools for Physics

to solving problems. It assists undergraduates in developing their skills and provides them with grounding in important mathematical methods;

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Mathematical Tools for Economics

Designed to demonstrate the essential mathematical concepts-comprehensively and economically-without re-teaching basic material or laboring;

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Hyperbolic Differential Operators And Related Problems

, electromagnetics, fluid dynamics, differential geometry, and topology. Renewing thought in the field of mathematical physics, Hyperbolic Differential;

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Hyperbolic Differential Operators And Related Problems

, electromagnetics, fluid dynamics, differential geometry, and topology. Renewing thought in the field of mathematical physics, Hyperbolic Differential;

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