Explicit expansions for Knop-Sahi and Macdonald polynomials

Jack, Hall-Littlewood and Macdonald Poly

📁 Jack, Hall-Littlewood and Macdonald Polynomials

✍ Vadim B. Kuznetsov, Siddhartha Sahi (ed.) 📂 Library 📅 2006 🏛 American Mathematical Society 🌐 English

The subject of symmetric functions began with the work of Jacobi, Schur, Weyl, Young and others on the Schur polynomials. In the 1950's and 60's, far-reaching generalizations of Schur polynomials were obtained by Hall and Littlewood (independently) and, in a different direction, by Jack. In the 1980

Schubert and Macdonald Polynomials, a pa

📁 Schubert and Macdonald Polynomials, a parallel

✍ Alain Lascoux 📂 Library 📅 ? 🌐 English

Combinatorics of Macdonald Polynomials a

📁 Combinatorics of Macdonald Polynomials and Cyclic Sieving

✍ Joakim Uhlin 📂 Library 📅 2019 🌐 English

Combinatorial formulas connected to diag

📁 Combinatorial formulas connected to diagonal harmonics and Macdonald polynomials

✍ Meesuu Yoo 📂 Library 📅 2009 🌐 English

Polynomials and Polynomial Inequalities

📁 Polynomials and Polynomial Inequalities

✍ Peter Borwein, Tamás Erdélyi (auth.) 📂 Library 📅 1995 🏛 Springer-Verlag New York 🌐 English

<p>Polynomials pervade mathematics, virtually every branch of mathematics from algebraic number theory and algebraic geometry to applied analysis and computer science, has a corpus of theory arising from polynomials. The material explored in this book primarily concerns polynomials as they arise in

Polynomials and Polynomial Inequalities

📁 Polynomials and Polynomial Inequalities

✍ Peter Borwein, Tamás Erdélyi (auth.) 📂 Library 📅 1995 🏛 Springer-Verlag New York 🌐 English

<p>Polynomials pervade mathematics, virtually every branch of mathematics from algebraic number theory and algebraic geometry to applied analysis and computer science, has a corpus of theory arising from polynomials. The material explored in this book primarily concerns polynomials as they arise in