Results 11 to 20 of about 4,419 (107)
On functional representation of locally m‐pseudoconvex algebras [PDF]
International Journal of Mathematics and Mathematical Sciences, Volume 22, Issue 2, Page 223-237, 1999., 1999 Functional representation of a topological algebra (A, T) has been studied in many papers under various assumptions for the topology T on A. Usually the image of the Gelfand map has been equipped with the compact‐open topology. This leads, in several cases, to such kind of difficulties as, for instance, that the Gelfand map is not necessarily ...
Jorma Arhippainen
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Real Gel′fand‐Mazur division algebras
International Journal of Mathematics and Mathematical Sciences, Volume 2003, Issue 40, Page 2541-2552, 2003., 2003 We show that the complexification (A˜,τ˜) of a real locally pseudoconvex (locally absorbingly pseudoconvex, locally multiplicatively pseudoconvex, and exponentially galbed) algebra (A, τ) is a complex locally pseudoconvex (resp., locally absorbingly pseudoconvex, locally multiplicatively pseudoconvex, and exponentially galbed) algebra and all elements ...
Mati Abel, Olga Panova
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Multipliers in perfect locally $m$-convex algebras
, 2015 In this paper we describe the multiplier algebra of a perfect complete locally m-convex algebra with an approximate identity and with complete Arens-Michael normed ...
M. Haralampidou +2 more
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On maximality of some solvable and locally nilpotent subalgebras of the Lie algebra $W_n(K)$ [PDF]
Research in Mathematics, 2023 Let $K$ be an algebraically closed field of characteristic zero, $P_n=K[x_1,\ldots ,x_n]$ the polynomial ring, and $W_n(K)$ the Lie algebra of all $K$-derivations on $P_n$.
D. Efimov, M. Sydorov, K. Sysak
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On subvarieties of singular quotients of bounded domains
Journal of the London Mathematical Society, Volume 106, Issue 4, Page 3208-3239, December 2022., 2022 Abstract Let X$X$ be a quotient of a bounded domain in Cn$\mathbb {C}^n$. Under suitable assumptions, we prove that every subvariety of X$X$ not included in the branch locus of the quotient map is of log‐general type in some orbifold sense. This generalizes a recent result by Boucksom and Diverio, which treated the case of compact, étale quotients ...
Benoît Cadorel +2 more
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The Commutator of the Bergman Projection on Strongly Pseudoconvex Domains with Minimal Smoothness [PDF]
Journal of Functional Analysis, 2022 Consider a bounded, strongly pseudoconvex domain $D\subset \mathbb C^n$ with minimal smoothness (namely, the class $C^2$) and let $b$ be a locally integrable function on $D$.
Bingyang Hu +4 more
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ON SOME CHARACTERIZATIONS OF Q-ALGEBRAS FOR UNITAL LOCALLY PSEUDOCONVEX ALGEBRAS
Poincare journal of analysis and applications, 2019 . In [10] there were studied some equivalent conditions for locally m-pseudoconvex algebra to be a Q-algebra. The proofs were given using the submultiplicative property of the elements of the family of pseudoseminorms that define the topology of the ...
Reyna Maria PEREZ-TISCARENO
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On the Compactness of the Commutator of the Parabolic Marcinkiewicz Integral with Variable Kernel
Journal of Function Spaces, Volume 2014, Issue 1, 2014., 2014 The authors prove that the commutator of the parabolic Marcinkiewicz integral gΩ with variable kernel is a compact operator on Lp(Rn) (1
Yanping Chen +3 more
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On the Regularity of Weak Contact p‐Harmonic Maps
Journal of Complex Analysis, Volume 2013, Issue 1, 2013., 2013 We prove Caccioppoli type estimates and consequently establish local Hölder continuity for a class of weak contact (2n + 2)‐harmonic maps from the Heisenberg group ℍn into the sphere S2m−1.
Sorin Dragomir +2 more
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Berezin‐Toeplitz Quantization for Compact Kähler Manifolds. A Review of Results
Advances in Mathematical Physics, Volume 2010, Issue 1, 2010., 2010 This article is a review on Berezin‐Toeplitz operator and Berezin‐Toeplitz deformation quantization for compact quantizable Kähler manifolds. The basic objects, concepts, and results are given. This concerns the correct semiclassical limit behaviour of the operator quantization, the unique Berezin‐Toeplitz deformation quantization (star product ...
Martin Schlichenmaier, S. T. Ali
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