Results 81 to 90 of about 4,419 (107)
partial translation algebras for certain discrete metric spaces
, 2010 The notion of a partial translation algebra was introduced by Brodzki, Nibloand Wright in [11] to provide an analogue of the reduced group C*-algebrafor metric spaces.
Putwain, Rosemary Johanna
core
The structure space of a commutative locally m-convex algebra
, 1968 R. Brooks
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Inductive limits of locally m-convex algebras
, 2004 Thomas Heintz, J. Wengenroth
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Direct Integral and Decompoisitions of Locally Hilbert spaces
In this work, we introduce the concept of direct integral of locally Hilbert spaces by using the notion of locally standard measure space (analogous to standard measure space defined in the classical setup), which we obtain by considering a strictly ...
Pamula, Santhosh Kumar +1 more
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Locally M-Pseudoconvex Topologies on Locally A-Pseudoconvex Algebras [PDF]
Czechoslovak Mathematical Journal, 2004 summary:Let $(A, T )$ be a locally A-pseudoconvex algebra over $\mathbb{R}$ or $\mathbb{C}$. We define a new topology $m (T)$ on $A$ which is the weakest among all m-pseudoconvex topologies on $A$ stronger than $T$.
M. Abel, J. Arhippainen, Tartu Oulu
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Structure of locally idempotent algebras
Banach Journal of Mathematical Analysis, 2007 Mati Abel
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Representations of topological algebras by projective limits
Annals of Functional Analysis, 2010 Mati Abel
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A category equivalence on the Lie algebra of polynomial vector fields
Journal of Algebra, 2023For any positive integer $n$, let $W_n=\text{Der}(\mathbb{C}[t_1,\dots,t_n])$. The subspaces $\mathfrak{h}_n=\text{Span}\{t_1\frac{\partial}{\partial{t_1}},\dots,t_n\frac{\partial}{\partial{t_n}}\}$ and $\Delta_n=\text{Span}\{\frac{\partial}{\partial{t_1}
Genqiang Liu, Yufang Zhao
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Compactness of the Complex Green Operator on C1 Pseudoconvex Boundaries in Stein Manifolds
MathematicsWe study compactness for the complex Green operator Gq associated with the Kohn Laplacian □b on boundaries of pseudoconvex domains in Stein manifolds. Let Ω⋐X be a bounded pseudoconvex domain in a Stein manifold X of complex dimension n with C1 boundary.
C. Flaut +5 more
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