Orthogonal Polynomials Of Several Variables (Encyclopedia Of Mathematics And Its Applications, Series Number 81)-used

Orthogonal Polynomials Of Several Variables (Encyclopedia Of Mathematics And Its Applications, Series Number 81)-used

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This Is The First Modern Book On Orthogonal Polynomials Of Several Variables, Which Are Valuable Tools Used In Multivariate Analysis, Including Approximations And Numerical Integration. The Book Presents The Theory In Elegant Form And With Modern Concepts And Notation. It Introduces The General Theory And Emphasizes The Classical Types Of Orthogonal Polynomials Whose Weight Functions Are Supported On Standard Domains Such As The Cube, The Simplex, The Sphere And The Ball. It Also Focuses On Those Of Gaussian Type, For Which Fairly Explicit Formulae Exist. The Authors Approach Blends Classical Analysis And Symmetrygrouptheoretic Methods. The Book Will Be Welcomed By Research Mathematicians And Applied Scientists, Including Applied Mathematicians, Physicists, Chemists And Engineers.

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Frequently Asked Questions

  • Q: What is the main subject of 'Orthogonal Polynomials of Several Variables'? A: The book focuses on the theory and applications of orthogonal polynomials in several variables, which are essential for multivariate analysis, approximations, and numerical integration.
  • Q: Who is the author of this book? A: The book is authored by Charles F. Dunkl.
  • Q: When was 'Orthogonal Polynomials of Several Variables' published? A: It was published on March 19, 2001.
  • Q: What are the key features of the book? A: The book presents the theory in modern notation, covering classical types of orthogonal polynomials and their applications in standard domains like the cube, simplex, sphere, and ball.
  • Q: What is the binding type of this book? A: The book is available in hardcover binding.
  • Q: How many pages does this book have? A: The book contains a total of 408 pages.
  • Q: Is this book suitable for applied scientists? A: Yes, it is designed for research mathematicians and applied scientists, including physicists, chemists, and engineers.
  • Q: Does this book include practical examples? A: Yes, it emphasizes classical types of orthogonal polynomials and includes fairly explicit formulae, particularly for Gaussian type polynomials.
  • Q: What edition is this book? A: This is the first edition of 'Orthogonal Polynomials of Several Variables'.
  • Q: Can this book help with numerical integration techniques? A: Yes, it covers orthogonal polynomials that are valuable tools for numerical integration methods.