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In mathematics, the Harish-Chandra character, named after Harish-Chandra, of a representation of a semisimple Lie group G on a Hilbert space H is a distribution on the group G that is analogous to the character of a finite-dimensional representation of a compact group.

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  • Harish-Chandra character (en)
  • ハリシュ=チャンドラ指標 (ja)
  • Caráter de Harish-Chandra (pt)
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  • In mathematics, the Harish-Chandra character, named after Harish-Chandra, of a representation of a semisimple Lie group G on a Hilbert space H is a distribution on the group G that is analogous to the character of a finite-dimensional representation of a compact group. (en)
  • 数学において、あるヒルベルト空間 H 上の半単純群 G の表現のハリシュ=チャンドラ指標(ハリシュ=チャンドラしひょう、英: Harish-Chandra character)とは、その群 G 上のある超函数で、あるコンパクト群の有限次元表現の指標と類似なもののことを言う。インド人数学者、物理学者のの名にちなむ。 (ja)
  • Em matemática, o caráter de Harish-Chandra de uma representação de um grupo de Lie semissimples G sobre um espaço de Hilbert H é uma distribuição sobre o grupo G que é análoga ao caráter de uma representação dimensional finita de um grupo compacto. (pt)
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  • In mathematics, the Harish-Chandra character, named after Harish-Chandra, of a representation of a semisimple Lie group G on a Hilbert space H is a distribution on the group G that is analogous to the character of a finite-dimensional representation of a compact group. (en)
  • 数学において、あるヒルベルト空間 H 上の半単純群 G の表現のハリシュ=チャンドラ指標(ハリシュ=チャンドラしひょう、英: Harish-Chandra character)とは、その群 G 上のある超函数で、あるコンパクト群の有限次元表現の指標と類似なもののことを言う。インド人数学者、物理学者のの名にちなむ。 (ja)
  • Em matemática, o caráter de Harish-Chandra de uma representação de um grupo de Lie semissimples G sobre um espaço de Hilbert H é uma distribuição sobre o grupo G que é análoga ao caráter de uma representação dimensional finita de um grupo compacto. (pt)
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