Results 131 to 140 of about 31,145 (240)
A criterion of the existence of an embedding of a monothetic monoid into a topological group
Using properties of unitary Cauchy filters on monothetic monoids, we prove a criterion of the existence of an embedding of such a monoid into a topological group.
Averbukh Boris G.
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On Ideals of Submonoids of Power Monoids
Let S be a numerical monoid, while a Pfin(S)-monoid S is a monoid generated by a finite number of finite non-empty subsets of S. That is, S is a non-cancellative commutative monoid obtained from the sumset of finite non-negative integer sets.
Juan Ignacio García-García +2 more
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Connected algebraic monoids [PDF]
Let S S be a connected algebraic monoid with group of units G G and lattice of regular J \mathcal {J} -classes U ( S ) \mathcal {U}(S) .
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We present an open-closed topological quantum field theory for inverse monoids which generalizes the theory of principal fiber bundles with finite gauge group over Riemann surfaces with boundary.
Jan Troost
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An algebraic model for inversion and deletion in bacterial genome rearrangement. [PDF]
Clark C +3 more
europepmc +1 more source
A Semi-Self-Supervised Intrusion Detection System for Multilevel Industrial Cyber Protection. [PDF]
Ye F, Zhao W.
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Hilbert series of right-angled affine Artin monoid $M(\widetilde{A}^{\infty}_{n})$
It is already proved that the growth rate of all the spherical Artin monoids is less than 4. In this paper, we find the Hilbert series of the associated right-angled affine Artin monoid M and also we discuss the recurrence relations and the growth of ...
Zaffar Iqbal +2 more
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Algebraic Structures Of Neutrosophic Soft Sets [PDF]
In this paper, we study the algebraic operations of neutrosophic soft sets and their basic properties associated with these opertaions. And also define the associativity and distributivity of these operations.
Asim Hussain, Muhammad Shabir
doaj
End-regular and End-orthodox generalized lexicographic products of bipartite graphs
A graph X is said to be End-regular (End-orthodox) if its endomorphism monoid End(X) is a regular (orthodox) semigroup. In this paper, we determine the End-regular and the End-orthodox generalized lexicographic products of bipartite graphs.
Gu Rui, Hou Hailong
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If $\mathcal{C}$ is a cocomplete monoidal category in which tensoring from both sides preserves coequalizers, then the category of monoids over $\mathcal{C}$ is cocomplete. The same holds if $\mathcal{C}$ has regular factorizations and tensoring only preserves regular epimorphisms.
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