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Approximation & Regular Methods Operator-Function Equations

by Sidorov Denis

Operator equations, approximation methods, and engineering applications

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Hardcover New English

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AlbakiReads Editorial

Operator equations, approximation methods, and engineering applications

Sidorov’s book connects theoretical work on operator-functional equations with their use in electrical and power engineering. Its progression moves from solvability questions for singular integral equations to approximation methods for linear operator equations and nonlinear integral equations, then to loaded equations and bifurcation analysis. Volterra models receive particular attention as tools for representing hereditary dynamics. Along the way, chapters outline problem formulations, discuss methods in the field, and point to research directions; the final section turns to applications in electrical engineering and automation. The scope also includes regularised numerical methods and the verification of mathematical models based on integral and differential equations.

Good fit for readers who enjoy

  • Graduate students and faculty in applied mathematics, physics, materials science, or numerical analysis
  • Industry professionals working in related mathematical or engineering fields

Themes

Operator-functional equationsApproximation and regularisation methodsVolterra models and hereditary dynamicsElectrical engineering and automation

Based on publisher information and book metadata.

Book overview

This book presents an overview of the most recent research and findings in the field of approximation and regularisation methods for operator-functional equations, and explores their applications in electrical and power engineering. It presents the state of the art in building operator theory, regularised numerical methods, and the verification of mathematical models for dynamical models based on integral and differential equations. Special attention is paid to Volterra models, a powerful tool for modelling hereditary dynamics.

 

This book begins by exploring the solvability of singular integral equations and moves on to study approximation methods for linear operator equations and nonlinear integral equations. Following this, it examines loaded equations and bifurcation analysis, before concluding with an investigation of the applications of the contents of the book in electrical engineering and automation. Each chapter provides an overview and analysis of the relevant problem statements, outlines current methods within the field, and identifies future directions for research.

 

With an interdisciplinary approach, this book is essential reading for anyone interested in operator-functional equations. Graduate students and professors in the fields of applied mathematics, physics, materials science, and numerical analysis will find this work insightful and valuable, as will industry professionals in related fields.

 

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