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Let G be a connected compact Lie group, K a compact subgroup, such that G/K is a Riemannian symmetric homogeneous space. (See [l ] for terminology and notation.) We fix once and for all a G-invariant metric on G/K. D(G/K) will stand for the algebra of those differential operators on C°°(G/.K) which are invariant under the action of G. S(K\G/K) stands for(More)
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