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Properties of quadratic maps in a Banach spaceProperties of quadratic maps in a Banach space

ON THE THEORY OF SQUARE MAPPINGS IN BANACH-SPACESON THE THEORY OF SQUARE MAPPINGS IN BANACH-SPACES

Dominated convergence in measure on semifinite von Neumann algebras and arithmetic averages of measurable operators for the algebra M = B(H) of bounded linear operators with the canonical trace τ = tr on a Hilbert space H. We

Caristi’s Inequality and α-Contraction Mappings of this development mappings of complete metric spaces which are contractions with respect to a function of two vector

On an algebraic extension of A(E) interior, leads to a Banach algebra B of functions that are holomorphic on some analytic set K° ⊂ ℂ 2

On the rate of complete convergence for weighted sums of arrays of banach space valued random elements space valued random elements. No assumptions are made concerning the geometry of the underlying Banach

On boundedness of certain integral operators and their generalizations related to Banach spaces. Sufficient conditions for boundedness for such operators in these spaces

Weak Laws with Random Indices for Arrays of Random Elements in Rademacher Type p Banach Spaces dominated random elements {Vnj, j ≥ 1, n ≥ 1} in a real separable Rademacher type p (1 ≤ p ≤ 2) Banach space

Complete convergence of weighted sums in Banach spaces and the bootstrap mean real separable Banach space, and {ani, 1 ≤ i ≤ kn, n ≥ 1} an array of constants. Under some conditions

Associate Norms and Optimal Embeddings for a Class of Two-Weight Integral Quasi-Norms quasi-norm. We describe a minimal generalized Banach function space containing a given quasi-Banach

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