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L. G. Rybnikov 《Functional Analysis and Its Applications》2003,37(2):114-122
A Riemannian homogeneous space X=G/H is said to be commutative if the algebra of G-invariant differential operators on X is commutative and weakly commutative if the associated Poisson algebra is commutative. Clearly, the commutativity of X implies its weak commutativity. The converse implication is proved in this paper. 相似文献