Linear Integral Equations (Dover Books on Physics),New

Linear Integral Equations (Dover Books on Physics),New

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SKU: DADAX0486442853
Brand: Dover Publications
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Readable and systematic, this volume offers coherent presentations of not only the general theory of linear equations with a single integration, but also of applications to differential equations, the calculus of variations, and special areas in mathematical physics. Topics include the solution of Fredholms equation expressed as a ratio of two integral series in lambda, free and constrained vibrations of an elastic string, and auxiliary theorems on harmonic functions. Discussion of the HilbertSchmidt theory covers boundary problems for ordinary linear differential equations, vibration problems, and flow of heat in a bar. 1924 edition.

⚠️ WARNING (California Proposition 65):

This product may contain chemicals known to the State of California to cause cancer, birth defects, or other reproductive harm.

For more information, please visit www.P65Warnings.ca.gov.

  • Q: What topics are covered in 'Linear Integral Equations'? A: This book covers the general theory of linear equations with a single integration, applications to differential equations, the calculus of variations, and special areas in mathematical physics, including Fredholm’s equation and harmonic functions.
  • Q: Who is the author of 'Linear Integral Equations'? A: The author of 'Linear Integral Equations' is William Vernon Lovitt.
  • Q: What is the publication date of this book? A: 'Linear Integral Equations' was published on January 27, 2005.
  • Q: What is the condition of the book? A: The book is listed in 'Good' condition.
  • Q: How many pages does 'Linear Integral Equations' have? A: The book contains 272 pages.
  • Q: What type of binding does this book have? A: 'Linear Integral Equations' is available in hardcover binding.
  • Q: Is there a specific edition of this book? A: Yes, this book is a reissue edition.
  • Q: What category does this book fall under? A: 'Linear Integral Equations' is categorized under Differential Equations.
  • Q: What are some applications of linear equations discussed in the book? A: The book discusses applications such as free and constrained vibrations of an elastic string and boundary problems for ordinary linear differential equations.
  • Q: What is the significance of the Hilbert-Schmidt theory in this book? A: The Hilbert-Schmidt theory is significant as it covers boundary problems related to ordinary linear differential equations and addresses vibration problems and heat flow in a bar.

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