Results 71 to 80 of about 987 (103)
Microlocal analysis of ultradistributions [PDF]
Proceedings of the American Mathematical Society, 1998 The ultradistributional wave front sets of an ultradistribution u u are characterized by the behaviour of K ∗ u K *u on the boundary of the tube domain D R n D \mathbf {R}^n , where K K is the ...
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Inhomogeneous Gevrey classes and ultradistributions
Journal of Mathematical Analysis and Applications, 2004 Starting from the definition of inhomogeneous Gevrey classes given by \textit{O. Liess} and \textit{L. Rodino} [Boll. Unione Mat. Ital., VI. Ser., C, Anal. Funz. Appl. 3, 233--323 (1984; Zbl 0557.35131)], the authors introduce the non-quasi-analytic inhomogeneous Gevrey classes of Roumieu type, denoted by \(G^{s, \lambda}.\) Such a class of ...
D. Calvo +2 more
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A Review of the Classical Canonical Ensemble Treatment of Newton's Gravitation. [PDF]
Entropy (Basel), 2019 Pennini F, Plastino A, Rocca M, Ferri G.
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On a space of smooth functions on a convex unbounded set in ℝn admitting holomorphic extension in ℂn
Open Mathematics, 2012 Musin Il’dar, Yakovleva Polina
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Ultradistributional boundary values of harmonic functions on the sphere [PDF]
, 2018 Vindas Diaz, Jasson, Vuckovic, Dorde
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Spaces of tempered ultradistributions and differential equations
Novi Sad Journal of Mathematics - NSJOM, 2000 Summary: In the paper we considere the Laplace equation and apply the heat kernel method to obtain some properties of solutions.
Lozanov-Crvenković, Zagorka +1 more
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Representation theorems for tempered ultradistributions
Publications de l'Institut Mathematique, Beograd, 1999 In a series of papers, \textit{T. Matsuzawa} introduced the heat kernel technique [see e.g., Nagoya Math. J. 108, 53-66 (1987; Zbl 0636.46047)]. The authors of the paper under review use Matsuzawa's technique to obtain two characterizations of classes of both Beurling and Roumieu type tempered ultradistributions.
Budinčević, Mirko +2 more
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Ultradistributions, III. Vector valued ultradistributions and the theory of kernels
Ultradistributions, III. Vector valued ultradistributions and the theory of kernelsapplication ...
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Hilbert transformation of Beurling ultradistributions
Rendiconti del Seminario Matematico Della Universita di Padova, 1987 Der Verf. untersucht die Hilberttransformation von Beurlingschen Ultradistributionen. Er zeigt, daß die Hilberttransformation \(H\) den Raum \(D_{L^s}^{(Mp)}(\mathbb{R})\) in sich abbildet. Die Behauptung in Theorem 7, daß diese Abbildung surjektiv ist, ist sicher falsch.
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