In mathematics, the Alvis–Curtis duality is a duality operation on the characters of a reductive group over a finite field, introduced by Charles W. Curtis and studied by his student Dean Alvis. Kawanaka introduced a similar duality operation for Lie algebras. Alvis–Curtis duality has order 2 and is an isometry on generalized characters. , 8.2) discusses Alvis–Curtis duality in detail.
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| - Alvis–Curtis duality (en)
- Dualidade de Alvis-Curtis (pt)
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| - In mathematics, the Alvis–Curtis duality is a duality operation on the characters of a reductive group over a finite field, introduced by Charles W. Curtis and studied by his student Dean Alvis. Kawanaka introduced a similar duality operation for Lie algebras. Alvis–Curtis duality has order 2 and is an isometry on generalized characters. , 8.2) discusses Alvis–Curtis duality in detail. (en)
- Em matemática, a dualidade de Alvis-Curtis é uma operação de dualidade nos caracteres de um sobre um corpo finito, introduzido por Charles W. Curtis em 1980. Kawanaka (1981-1982) introduziu uma operação de dualidade semelhante para álgebras de Lie. (pt)
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| - In mathematics, the Alvis–Curtis duality is a duality operation on the characters of a reductive group over a finite field, introduced by Charles W. Curtis and studied by his student Dean Alvis. Kawanaka introduced a similar duality operation for Lie algebras. Alvis–Curtis duality has order 2 and is an isometry on generalized characters. , 8.2) discusses Alvis–Curtis duality in detail. (en)
- Em matemática, a dualidade de Alvis-Curtis é uma operação de dualidade nos caracteres de um sobre um corpo finito, introduzido por Charles W. Curtis em 1980. Kawanaka (1981-1982) introduziu uma operação de dualidade semelhante para álgebras de Lie. (pt)
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