Results 1 to 10 of about 666 (191)
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Non-Abelian Groups of Order 16 and Their Endomorphism Semigroups
Journal of Mathematical Sciences, 2005exaly
Endomorphism Type of P(3m + 1,3)
There are six different classes of endomorphisms for a graph. The sets of these endomorphisms always form a chain under the inclusion of sets. In order to study these different endomorphisms more systematically, Böttcher and Knauer proposed the concept ...
Rui Gu, Hailong Hou
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Endomorphism Spectra of Double Fan Graphs
There are six different classes of endomorphisms for a graph. The sets of these endomorphisms always form a chain under the inclusion of sets. For a more systematic treatment of different endomorphisms, Böttcher and Knauer proposed the concepts of the ...
Hailong Hou
exaly +4 more sources
Endomorphism Spectra of Double-Edge Fan Graphs
There are six classes of endomorphisms for a graph. The sets of these endomorphisms form a chain under the inclusion of sets. In order to systematically study these endomorphisms, Böttcher and Knauer defined the concepts of the endomorphism spectrum and ...
Hailong Hou
exaly +4 more sources
Descending endomorphism graphs of groups
We define a new type of graph of a group with reference to the descending endomorphisms of the group. A descending endomorphism of a group is an endomorphism that induces a corresponding endomorphism in every homomorphic image of the group. We define the
Vinay Madhusudanan +2 more
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Quotients of Torus Endomorphisms and Lattès-Type Maps [PDF]
AbstractWe show that if an expanding Thurston map is the quotient of a torus endomorphism, then it has a parabolic orbifold and is a Lattès-type map.
Mario Bonk, Daniel Meyer
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The Endomorphism Type of Certain Bipartite Graphs and a Characterization of Projective Planes [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ralf Köhl +2 more
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A Gelfand–Beurling Type Formula for Heights on Endomorphism Rings
Let \(V\) be a finite dimensional vector space over a number field \(K\). Then the spectral height \(H(T)\) of an endomorphism \(T\in\text{End}(V)\) is defined as the (suitably normalized) product of the spectral radii at all completions \(K_v\) of \(K\). It is shown that the spectral height is canonical on \(\text{End}(V)\) in the sense that we have \(
Talamanca, Valerio +2 more
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Mass endomorphism and spinorial Yamabe type problems on conformally flat manifolds [PDF]
references updated, some typos ...
Ammann, Bernd +2 more
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Enumerating Problems Concerning Endomorphisms of Double Vertex Wheel Graphs
We can define six classes of endomorphisms on a graph, and they always form a chain based on set inclusion. The concepts of endomorphism type and endomorphism spectrum were introduced by Böttcher and Knauer in 1992.
Yu Li, Hailong Hou, Kaidi Xu
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