Results 91 to 100 of about 7,271 (214)
A note on the Schur multiplier of a fusion system
The author defines the Schur multiplier \(m(\mathcal F)\) of a fusion system \(\mathcal F\) on a finite \(p\)-group \(P\) as the inverse limit of the Schur multipliers of the subgroups of \(P\) taken over the category \(\mathcal F\). This concept proves to be useful in the study of fusion systems.
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A Fisher Information-Based Incompatibility Criterion for Quantum Channels. [PDF]
Zhang QH, Nechita I.
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A conforming auxiliary space preconditioner for the mass conserving stress-yielding method. [PDF]
Kogler L, Lederer PL, Schöberl J.
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Schur multipliers and power endomorphisms of groups
A group \(G\) is said to be \(n\)-central if \(\exp(G/Z(G))\) divides \(n\). Clearly, if \(\exp(G)=n\), then a representation group of \(G\) is \(n\)-central. Using his results on \(n\)-central groups, the author proves some new estimates of \(\exp(M(G))\), where \(M(G)\) is the Schur multiplier of \(G\).
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On the complete bounds of $L_p$-Schur multipliers
We study the class $\mathcal{M}_p$ of Schur multipliers on the Schatten-von Neumann class $\mathcal{S}_p$ with $1 \leq p \leq \infty$ as well as the class of completely bounded Schur multipliers $\mathcal{M}_p^{cb}$. We first show that for $2 \leq p < q \leq \infty$ there exist $m \in \mathcal{M}_p^{cb}$ with $m \not \in \mathcal{M}_q$, so in ...
Caspers, Martijn, Wildschut, Guillermo
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Herz–Schur multipliers of dynamical systems [PDF]
Andrew McKee +2 more
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A Computational Framework for the Swelling Dynamics of Mucin-like Polyelectrolyte Gels. [PDF]
Du J +4 more
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Model order reduction of flow based on a modular geometrical approximation of blood vessels. [PDF]
Pegolotti L +3 more
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Restricted Schur multipliers and their applications [PDF]
Timur Oikhberg
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Some transfer theorems for schur multipliers
For a finite group G let M(G) denote its Schur multiplier H*(G, C*). Let H , 1, we define [X,r;l]=[X,r]=(x-‘xyJx~X a n d YET) a n d [X,Ci+l]= [ 1x7 c i], q. The main theorems of this paper are the following:
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