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Analytical Solution Methods for Boundary Value Problems - by  A S Yakimov (Hardcover) - 1 of 1

Analytical Solution Methods for Boundary Value Problems - by A S Yakimov (Hardcover)

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Highlights

  • Analytical Solution Methods for Boundary Value Problems is an extensively revised, new English language edition of the original 2011 Russian language work, which provides deep analysis methods and exact solutions for mathematical physicists seeking to model germane linear and nonlinear boundary problems.
  • Author(s): A S Yakimov
  • 200 Pages
  • Mathematics, Differential Equations

Description



Book Synopsis



Analytical Solution Methods for Boundary Value Problems is an extensively revised, new English language edition of the original 2011 Russian language work, which provides deep analysis methods and exact solutions for mathematical physicists seeking to model germane linear and nonlinear boundary problems. Current analytical solutions of equations within mathematical physics fail completely to meet boundary conditions of the second and third kind, and are wholly obtained by the defunct theory of series. These solutions are also obtained for linear partial differential equations of the second order. They do not apply to solutions of partial differential equations of the first order and they are incapable of solving nonlinear boundary value problems.

Analytical Solution Methods for Boundary Value Problems attempts to resolve this issue, using quasi-linearization methods, operational calculus and spatial variable splitting to identify the exact and approximate analytical solutions of three-dimensional non-linear partial differential equations of the first and second order. The work does so uniquely using all analytical formulas for solving equations of mathematical physics without using the theory of series. Within this work, pertinent solutions of linear and nonlinear boundary problems are stated. On the basis of quasi-linearization, operational calculation and splitting on spatial variables, the exact and approached analytical solutions of the equations are obtained in private derivatives of the first and second order. Conditions of unequivocal resolvability of a nonlinear boundary problem are found and the estimation of speed of convergence of iterative process is given. On an example of trial functions results of comparison of the analytical solution are given which have been obtained on suggested mathematical technology, with the exact solution of boundary problems and with the numerical solutions on well-known methods.

Dimensions (Overall): 9.1 Inches (H) x 6.0 Inches (W) x .6 Inches (D)
Weight: 1.0 Pounds
Suggested Age: 22 Years and Up
Number of Pages: 200
Genre: Mathematics
Sub-Genre: Differential Equations
Publisher: Academic Press
Theme: Partial
Format: Hardcover
Author: A S Yakimov
Language: English
Street Date: July 15, 2016
TCIN: 1008292503
UPC: 9780128042892
Item Number (DPCI): 247-37-3630
Origin: Made in the USA or Imported
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Estimated ship dimensions: 0.6 inches length x 6 inches width x 9.1 inches height
Estimated ship weight: 1 pounds
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Q: How does this edition differ from the original Russian version?

submitted by AI Shopping Assistant - 1 month ago
  • A: This edition is extensively revised and presented in English, improving accessibility for a broader audience.

    submitted byAI Shopping Assistant - 1 month ago
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Q: What is the primary focus of this book?

submitted by AI Shopping Assistant - 1 month ago
  • A: The book focuses on analytical solution methods for linear and nonlinear boundary value problems in mathematical physics.

    submitted byAI Shopping Assistant - 1 month ago
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Q: What are the key methods discussed in this book?

submitted by AI Shopping Assistant - 1 month ago
  • A: Key methods include quasi-linearization, operational calculus, and spatial variable splitting for solving differential equations.

    submitted byAI Shopping Assistant - 1 month ago
    Ai generated

Q: What types of differential equations are addressed?

submitted by AI Shopping Assistant - 1 month ago
  • A: The book addresses both linear and nonlinear partial differential equations of the first and second order.

    submitted byAI Shopping Assistant - 1 month ago
    Ai generated

Q: Who is the intended audience for this book?

submitted by AI Shopping Assistant - 1 month ago
  • A: This book is intended for mathematical physicists and advanced students studying differential equations.

    submitted byAI Shopping Assistant - 1 month ago
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