JOURNAL ARTICLE

Specializations of Grothendieck polynomials

Abstract

Let v,w ∈ Sn be permutations and let Sw(x; y) and Gw(a; b) denote the double Schubert and Grothendieck polynomials of Lascoux and Schutzenberger [11]. The goal of this note is to prove a formula for the specializations of these polynomials to different rearrangements of the same set of variables.

Keywords:
Mathematics Pure mathematics

Metrics

0
Cited By
0.00
FWCI (Field Weighted Citation Impact)
0
Refs
0.28
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Topics

Polynomial and algebraic computation
Physical Sciences →  Computer Science →  Computational Theory and Mathematics
Advanced Numerical Analysis Techniques
Physical Sciences →  Engineering →  Computational Mechanics
History and Theory of Mathematics
Physical Sciences →  Mathematics →  Theoretical Computer Science

Related Documents

JOURNAL ARTICLE

Specializations of Grothendieck polynomials

Anders Skovsted BuchRichárd Rimányi

Journal:   Comptes Rendus Mathématique Year: 2004 Vol: 339 (1)Pages: 1-4
JOURNAL ARTICLE

Positive specializations of symmetric Grothendieck polynomials

Damir Yeliussizov

Journal:   Advances in Mathematics Year: 2020 Vol: 363 Pages: 107000-107000
JOURNAL ARTICLE

Factorial Grothendieck Polynomials

Peter J. McNamara

Journal:   The Electronic Journal of Combinatorics Year: 2006 Vol: 13 (1)
JOURNAL ARTICLE

Flagged Grothendieck polynomials

Tomoo Matsumura

Journal:   Journal of Algebraic Combinatorics Year: 2018 Vol: 49 (3)Pages: 209-228
BOOK-CHAPTER

Quantum Grothendieck polynomials

Anatol Kirillov

CRM proceedings & lecture notes Year: 1999 Pages: 215-226
© 2026 ScienceGate Book Chapters — All rights reserved.