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The Lp-cosine transform of an even, continuous function is defined by
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We show that the absolute numerical index of the space Lp(μ) is (where ). In other words, we prove that
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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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Let (n?3) be a ball, and let fC3. We are concerned with the Neumann problem
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Let 1?p?∞ and be the unit ball of the Schatten trace class of matrices on Cn or on Rn, normalized to have Lebesgue measure equal to one. We prove that
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We consider the stationary Gierer-Meinhardt system in a ball of RN:
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We prove that for every orientation-preserving homeomorphism possessing periodic points of order n there exist a homeomorphism such that Tn=id and a homeomorphism without periodic points except fixed points such that
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For β<1, let denote the class of all normalized analytic functions f such that
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Let be a log-concave function and for zRn, define
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For 0?σ<1/2 we characterize Carleson measures μ for the analytic Besov-Sobolev spaces on the unit ball Bn in Cn by the discrete tree condition
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The self-affine measure μM,D corresponding to an expanding integer matrix
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