Rchr
J-GLOBAL ID：201201070860766525   Update date: May. 12, 2023

Sagaki Daisuke

サガキ ダイスケ | Sagaki Daisuke
Affiliation and department：
University of Tsukuba Faculty of Pure and Applied Sciences

About University of Tsukuba Faculty of Pure and Applied Sciences


Job title： Professor
Research field  (1)： Algebra
Research keywords  (13)： Quantum Bruhat Graph ,  Bruhat Order ,  Weyl Group ,  Lakshmibai-Seshadri path ,  Path Model ,  Crystal ,  Crystal Basis ,  Kirillov-Reshetikhin module ,  Quantum Affine Algebra ,  Quantum Group ,  Lie Algebra ,  Combinatorics ,  Representation Theory
Papers (36)：
  • Kouno, Takafumi, Naito, Satoshi, Sagaki, Daisuke. Chevalley formula for anti-dominant minuscule fundamental weights in the equivariant quantum K-group of partial flag manifolds. JOURNAL OF COMBINATORIAL THEORY SERIES A. 2022. 192
  • Naito, Satoshi, Sagaki, Daisuke. LEVEL-ZERO VAN DER KALLEN MODULES AND SPECIALIZATION OF NONSYMMETRIC MACDONALD POLYNOMIALS ATt= infinity. TRANSFORMATION GROUPS. 2021. 26. 1077-1111
  • Naito, Satoshi, Orr, Daniel, Sagaki, Daisuke. Chevalley formula for anti-dominant weights in the equivariant K-theory of semi-infinite flag manifolds. ADVANCES IN MATHEMATICS. 2021. 387
  • Kouno, Takafumi, Naito, Satoshi, Orr, Daniel, Sagaki, Daisuke. Inverse K-Chevalley formulas for semi-infinite flag manifolds, I: minuscule weights in ADE type. FORUM OF MATHEMATICS SIGMA. 2021. 9
  • Kato, Syu, Naito, Satoshi, Sagaki, Daisuke. EQUIVARIANT K-THEORY OF SEMI-INFINITE FLAG MANIFOLDS AND THE PIERI-CHEVALLEY FORMULA. DUKE MATHEMATICAL JOURNAL. 2020. 169. 13. 2421-2500
ｍore...
Books (1)：
  • Crystal bases, path models, and a twining character formula for Demazure modules
    2002
Lectures and oral presentations  (7)：
  • Chevalley type formula for level-zero Demazure modules in terms of the quantum alcove model
    (Discussion Meeting on Representation Theory 2020 2020)
  • Chevalley type and Monk type formulas for level-zero Demazure modules
    (Crystals and Their Generalizations 2019)
  • Combinatorial standard monomial theory for semi-infinite Lakshmibai-Seshadri paths
    (Conference on Algebraic Representation Theory 2018)
  • Semi-infinite Lakshmibai-Seshadri path model for level-zero extremal weight modules over quantum affine algebras
    (Lectures in Seoul National University 2017)
  • Specializations of nonsymmetric Macdonald polynomials and Demazure type submodules of extremal weight modules
    (Infinite Analysis 17: Algebraic and Combinatorial Aspects in Integrable Systems 2017)
ｍore...
Education (3)：
  • 1999 - 2002 University of Tsukuba Graduate School, Division of Mathematics Mathematics
  • 1997 - 1999 Kyoto University Graduate School, Division of Natural Science Mathematics
  • 1993 - 1997 Kyoto University Faculty of Science Department of Mathematics
Work history (6)：
  • 2019/08 - 現在 国立大学法人筑波大学 大学院数理物質系数学域 教授
  • 2011/11 - 2019/07 国立大学法人筑波大学 大学院数理物質系数学域 准教授
  • 2008/06 - 2011/11 国立大学法人筑波大学 大学院数理物質科学研究科 講師
  • 2007/04 - 2008/06 国立大学法人筑波大学 大学院数理物質科学研究科 助教
  • 2004/04 - 2007/03 国立大学法人筑波大学 大学院数理物質科学研究科 助手
Show all
Association Membership(s) (1)：
日本数学会
※ Researcher’s information displayed in J-GLOBAL is based on the information registered in researchmap. For details, see here.

Return to Previous Page

TOP

BOTTOM