Titlebook: Advances in Phase Space Analysis of Partial Differential Equations; In Honor of Ferrucci Antonio Bove,Daniele Del Santo,M.K. Venkatesha Mur

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Complexification in the Energiewendecs of its hamiltonian flow which imply: 1. The operator .. is essentially self-adjoint and the propagators .. are bounded between (conveniently related) generalized Sobolev spaces. 2. The propagators .. are generalized Fourier integral operators.

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Forward Look at Research Perspectives,ectly the classical decay estimates with sharp bounds. Although the computations are elementary and the definition of the Oseen kernels goes back to the 1911 paper of this author, we were not able to find the simple explicit expression below in the literature.

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Advances in Phase Space Analysis of Partial Differential Equations978-0-8176-4861-9Series ISSN 1421-1750 Series E-ISSN 2374-0280

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Dania A. El-Kebbe,Christoph Dannemost every . with respect to the perimeter measure of ., some tangent of . at . is a vertical halfspace. This is a partial extension of a theorem of Franchi-Serapioni-Serra Cassano in step 2 Carnot groups.

阻擋

Sophie Baudic,Gérard H. E. Duchampive index on H. in terms of the heat kernel. That characterization can be extended to positive indexes using Bernstein inequalities. As a corollary we obtain a proof of refined Sobolev inequalities in . spaces.

左右連貫

Franco Ruzzenenti,Brian D. Fathperbolic symmetrizer, its relationships with the concept of Bezout matrix, its perturbations which originate the so–called quasi-symmetrizer and its applications to Cauchy problems for linear weakly hyperbolic equations.

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