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- W2002247129 abstract "Let GH be a reductive symmetric space and suppose V is an admissible (g, K)-module of finite length possessing a linear functional T ϵ Vsu which is fixed by h and H ∩ K. We prove that V can be mapped equivariantly into C∞(GH) such that T becomes the pull-back of the Dirac measure at the origin. Essential in the proof is the fact that the formal power series of certain matrix coefficients of V satisfy a system of differential equations with regular singularities." @default.
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- W2002247129 date "1988-10-01" @default.
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- W2002247129 title "Quelques propriétés des représentations sphériques pour les espaces symétriques réductifs" @default.
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- W2002247129 doi "https://doi.org/10.1016/0022-1236(88)90002-x" @default.
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