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検索結果表示: 1-10 / 12.
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書誌情報ファイル
Affine Hecke代数の表現論とSpringer表現 (New developments in group representation theory and non-commutative harmonic analysis)
  加藤, 周 (2012-12)
  数理解析研究所講究録別冊, B36: 141-149
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Coxeter system and the category $mathcal{O}$ (New developments in group representation theory and non-commutative harmonic analysis)
  阿部, 紀行 (2012-12)
  数理解析研究所講究録別冊, B36: 131-139
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The Schwarzian derivative on symmetric spaces of Cayley type (New developments in group representation theory and non-commutative harmonic analysis)
  KOUFANY, Khalid (2012-12)
  数理解析研究所講究録別冊, B36: 75-82
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Quantum alpha-determinants and $q$-deformations of hypergeometric polynomials (New developments in group representation theory and non-commutative harmonic analysis)
  KIMOTO, Kazufumi (2012-12)
  数理解析研究所講究録別冊, B36: 97-111
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An exposition of root systems and Lie algebras : affine and elliptic (New developments in group representation theory and non-commutative harmonic analysis)
  Azam, Saeid; 山根, 宏之; Yousofzadeh, Malihe (2012-12)
  数理解析研究所講究録別冊, B36: 17-42
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$b$-Functions and the representation theory of quivers (New developments in group representation theory and non-commutative harmonic analysis)
  杉山, 和成 (2012-12)
  数理解析研究所講究録別冊, B36: 1-16
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On the linearity of causal automorphisms of symmetric cones (New developments in group representation theory and non-commutative harmonic analysis)
  KANEYUKI, Soji (2012-12)
  数理解析研究所講究録別冊, B36: 67-74
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Representations of Clifford algebras and local functional equations (New developments in group representation theory and non-commutative harmonic analysis)
  SATO, Fumihiro; KOGISO, Takeyoshi (2012-12)
  数理解析研究所講究録別冊, B36: 53-66
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直交群のWeingarten 関数と帯多項式 (New developments in group representation theory and non-commutative harmonic analysis)
  松本, 詔 (2012-12)
  数理解析研究所講究録別冊, B36: 113-129
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A characterization for Hermitian symmetric spaces to be of non-tube type by visible actions (New developments in group representation theory and non-commutative harmonic analysis)
  SASAKI, Atsumu (2012-12)
  数理解析研究所講究録別冊, B36: 83-96
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