Small ambient isotopies of a 3-manifold which transform one embedding of a polyhedron into another
Robert Craggs (1970)
Fundamenta Mathematicae
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Displaying similar documents to “More decompositions of which are factors of ”
Small ambient isotopies of a 3-manifold which transform one embedding of a polyhedron into another
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Let be a sequence of independent symmetric real random variables with logarithmically concave tails. We consider a variable , where are vectors of some Banach space. We derive approximate formulas for the tail and moments of ∥X∥. The estimates are exact up to some universal constant and they extend results of S. J. Dilworth and S. J. Montgomery-Smith [1] for the Rademacher sequence and E. D. Gluskin and S. Kwapień [2] for real coefficients.