Results 231 to 240 of about 116,095 (257)
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Dyadic subspaces of subgroups of topological groups
Ukrainian Mathematical Journal, 1987Let G be a compact group and let L(G) be the space of all closed subgroups of G with Chabauty topology. It is well known that L(G) is compact. The main result of this paper is the following one. Let G be a compact abelian group. The space L(G) is dyadic (i.e. L(G) is a continuous image of the Cantor cube) iff the weight of G is less then \(\aleph_ 2\).
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Invariant Subspace Topologies and Canonical Decompositions
This paper investigates the intricate relationship between the topological properties of the set of invariant subspaces of a linear operator and the operator's canonical decomposition. The set of all k-dimensional subspaces of a vector space forms a Grassmann manifold, which we endow with a natural topology induced by metrics such as the gap metric. Weopenaire +1 more source
Topological Operators, Subspaces, and Hereditary Normality
The American Mathematical Monthly, 1976G. M. Rosenstein, F. G. Slaughter
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Non-Hermitian topology and exceptional-point geometries
Nature Reviews Physics, 2022Kun Ding, Chen Fang, Guancong
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Reverse-topology membrane scission by the ESCRT proteins
Nature Reviews Molecular Cell Biology, 2016Johannes Schöneberg +2 more
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Topology Discovery in Software Defined Networks: Threats, Taxonomy, and State-of-the-Art
IEEE Communications Surveys and Tutorials, 2017Suleman Khan +2 more
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Vitrimers: Permanently crosslinked polymers with dynamic network topology
Progress in Polymer Science, 2020Nathan J Van Zee, Renaud Nicolaÿ
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