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Nonabelian duality on Stein spaces
American Journal of Mathematics, 1998It is well known that a Stein complex space can be recovered from its algebra of holomorphic functions. Taking the infinite dimensional Lie group of holomorphic matrices instead of holomorphic functions, we show that a similar result holds. This may be interpreted as a biduality statement in a nonabelian situation.
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Carnot spaces and the k-stein condition
advg, 2006Abstract A riemannian manifold M with associated Jacobi operators R X (R X Y = R(Y, X) X), X in TM, is said to be k-stein, k ≥ 1, if there exists a function μk on M such that tr(R k
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On the complement of a curve on a stein space of dimension two
Mathematische Zeitschrift, 1963Simha R R
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Stein's Paradox is Impossible in Problems with Finite Sample Space
Annals of Statistics, 1982Sam Gutmann
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