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1.
For β<1, let denote the class of all normalized analytic functions f such that
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2.
Let be a log-concave function and for zRn, define
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The Lp-cosine transform of an even, continuous function is defined by
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We characterize decomposition over C of polynomials defined by the generalized Dickson-type recursive relation (n?1)
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Let (n?3) be a ball, and let fC3. We are concerned with the Neumann problem
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Given Ω a smooth bounded domain of Rn, n?3, we consider functions that are weak solutions to the equation
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Let M be an m-dimensional, Ck manifold in , for any , and for any τ>0 let
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14.
This paper deals with existence results for the following nonlinear problem with the Dirichlet p-Laplacian Δp in a bounded domain :
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We estimate the norm of the almost Mathieu operator , regarded as an element in the rotation C*-algebra . In the process, we prove for every λR and the inequality
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A min-max theorem for complex symmetric matrices   总被引:1,自引:0,他引:1  
We optimize the form Re xtTx to obtain the singular values of a complex symmetric matrix T. We prove that for ,
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In this paper, we develop the left-definite spectral theory associated with the self-adjoint operator Aμ in , generated from the Dunkl second-order Hermite differential equation
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