Results 231 to 240 of about 36,818 (256)
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Topologically Flat Banach Modules
Functional Analysis and Its Applications, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Stability theory for topological logic, with applications to topological modules
Journal of Symbolic Logic, 1986In this paper I show how to develop stability theory within the context of the topological logic first introduced by McKee [Mc 76], Garavaglia [G 78] and Ziegler [Z 76]. I then study some specific applications to topological modules; in particular I prove two quantifier élimination theorems, one a generalization of a result of Garavaglia.In the first ...
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1999
Analog-to-Digital conversion is an essential function in modern digital signal processing systems. A number of different implementation techniques for A/D converters exist. From these, ∆Σ modulators provide an efficient way of trading off speed for resolution and at the same time are quite insensitive to component mismatches.
Vincenzo Peluso +2 more
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Analog-to-Digital conversion is an essential function in modern digital signal processing systems. A number of different implementation techniques for A/D converters exist. From these, ∆Σ modulators provide an efficient way of trading off speed for resolution and at the same time are quite insensitive to component mismatches.
Vincenzo Peluso +2 more
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On the Maximal Spectrum of a Module and Zariski Topology
Bulletin of the Malaysian Mathematical Sciences Society, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ansari-Toroghy, H., Keyvani, S.
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Lobachevskii Journal of Mathematics
Sufficient conditions are found for the order topology on an ordered module over an ordered ring to be a module topology.More concretely, if $M$ is an ordered module over a topological unital ordered ring such that $M^+\neq \{0\}$, $M^+\backslash\{0\}$ is downward directed, $0\in \cl\left(M^+\backslash\{0\}\right)$, and the module ordering is strong ...
García Pacheco, Francisco Javier +3 more
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Sufficient conditions are found for the order topology on an ordered module over an ordered ring to be a module topology.More concretely, if $M$ is an ordered module over a topological unital ordered ring such that $M^+\neq \{0\}$, $M^+\backslash\{0\}$ is downward directed, $0\in \cl\left(M^+\backslash\{0\}\right)$, and the module ordering is strong ...
García Pacheco, Francisco Javier +3 more
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The Zariski Topology on the Second Spectrum of a Module
Algebra Colloquium, 2014Let R be a commutative ring and M be an R-module. The second spectrum Spec s(M) of M is the collection of all second submodules of M. We topologize Spec s(M) with Zariski topology, which is analogous to that for Spec (M), and investigate this topological space.
Ansari-Toroghy, H., Farshadifar, F.
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Communications in Algebra, 2001
ABSTRACT We prove a generalization to the context of topological tilting modules of the fact that a tilting module is faithfully balanced and also a tilting module over its endomorphism ring. Some applications are given, notably the extension of Ext and Tor functors defined by topological tilting modules to the category of locally -compact modules.
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ABSTRACT We prove a generalization to the context of topological tilting modules of the fact that a tilting module is faithfully balanced and also a tilting module over its endomorphism ring. Some applications are given, notably the extension of Ext and Tor functors defined by topological tilting modules to the category of locally -compact modules.
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On module bundles and topological K-theory
Rendiconti del Circolo Matematico di Palermo, 2008The ordinary topological \(K\)-group \(K(X)\) of a space \(X\) is usually defined as the Grothendieck group of the set of certain equivalence classes of vector bundles over \(X\), and as a matter of course every fibre of these vector bundles is supposed to be a finite-dimensional topological linear space.
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The Mackey topology in linearly topologized modules
2023Pombo Jr., D. P., Mauro, P. C. G.
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Functional equivalence of topological spaces and topological modules
2016Let $R$ be a topological ring and $E$, $F$ be unitary topological $R$-modules. Denote by $C_p(X,E)$ the class of all continuous mappings of $X$ into $E$ in the topology of pointwise convergence. The spaces $X$ and $Y$ are called $l_p(E,F)$-equivalent if the topological $R$-modules $C_p(X,E)$ and $C_p(Y,F)$ are topological isomorphic ...
CHOBAN, Mitrofan M. +1 more
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