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O Tammt Extremum Problems for Bounded Univalent
pstable measures and pabsolutely summing operators
Remark on the extrapolation of Banach space valued stationary
8 other sections not shown
a-stable assume Banach spaces Borel bounded central limit theorem characteristic function completes the proof continuous convergent a.s. convex Corollary decomposition defined denote dilation dimensional distribution exists finite following theorem formula function Hilbert space functional f Gaussian measure Hence Hilbert space implies inequality isomorphic K-regular LCTVS Lemma lim sup linear operator linear subspace mapping measurable function measures on Banach non-negative norm obtain orthogonal orthonormal p-absolutely summing Pettis integrable positive definite probability measures probability space proof of Theorem Proposition prove q-variate stationary stochastic r-semistable Radon measure random elements random variables random vectors rate of convergence real numbers regular Remark representation reproducing kernel result satisfies semi-group seminorm sequence singular spectral measure stable measures stable type stationary process stationary stochastic process subset subspace Suppose symmetric stable Theorem 3.1 theory topology unitary vector space Weron Wroclaw