Symmetric Functions And Orthogonal Polynomials (University Lecture Series, Vol 12) Ulect/12,Used

Symmetric Functions And Orthogonal Polynomials (University Lecture Series, Vol 12) Ulect/12,Used

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One Of The Most Classical Areas Of Algebra, The Theory Of Symmetric Functions And Orthogonal Polynomials Has Long Been Known To Be Connected To Combinatorics, Representation Theory, And Other Branches Of Mathematics. Written By Perhaps The Most Famous Author On The Topic, This Volume Explains Some Of The Current Developments Regarding These Connections. It Is Based On Lectures Presented By The Author At Rutgers University. Specifically, He Gives Recent Results On Orthogonal Polynomials Associated With Affine Hecke Algebras, Surveying The Proofs Of Certain Famous Combinatorial Conjectures.

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  • Q: What is the main focus of 'Symmetric Functions and Orthogonal Polynomials'? A: The book focuses on the theory of symmetric functions and orthogonal polynomials, exploring their connections to combinatorics, representation theory, and various branches of mathematics.
  • Q: Who is the author of this book? A: The author is I. G. MacDonald, a well-known figure in the field of symmetric functions and orthogonal polynomials.
  • Q: What type of binding is used for this book? A: This book is available in paperback binding.
  • Q: When was 'Symmetric Functions and Orthogonal Polynomials' published? A: The book was published on January 1, 1870.
  • Q: Is this book suitable for beginners in mathematics? A: This book is categorized as 'Intermediate' and may not be suitable for complete beginners, as it discusses advanced topics in algebra.
  • Q: What condition is the book in? A: The book is listed as being in 'New' condition.
  • Q: Does the book cover recent developments in the field? A: Yes, the book includes recent results on orthogonal polynomials associated with affine Hecke algebras and surveys proofs of notable combinatorial conjectures.
  • Q: How many pages does this book have? A: The book has 0 pages listed, which may indicate it is a reference or lecture notes format.
  • Q: What is the significance of this book in mathematics? A: This book is significant as it provides insights into the classical area of algebra, particularly the connections between symmetric functions, orthogonal polynomials, and other mathematical fields.
  • Q: Can this book help with understanding combinatorial conjectures? A: Yes, the book surveys proofs of certain famous combinatorial conjectures, making it a valuable resource for those studying this area.

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