Results 11 to 20 of about 165,301 (381)
Normalizers of irreducible subfactors [PDF]
33 ...
Smith, R., White, S., Wiggins, A.
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Witnessing Irreducible Dimension [PDF]
9 pages, 4 ...
Cong, Wan +3 more
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Irreducible numerical semigroups [PDF]
A numerical semigroup is said to be irreducible whenever it can not be expressed as an intersection of two numerical semigroups containing it properly. The paper under review studies several aspects of these semigroups. In Section 1, the authors give a characterization of irreducible semigroups in terms of their Frobenius number.
Rosales, J. C., Branco, M. B.
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Irreducible Axion Background. [PDF]
Searches for dark matter decaying into photons constrain its lifetime to be many orders of magnitude larger than the age of the Universe. A corollary statement is that the abundance of any particle that can decay into photons over cosmological timescales
Kevin Langhoff +2 more
semanticscholar +1 more source
Irvsp: To obtain irreducible representations of electronic states in the VASP [PDF]
We present an open-source program "irvsp", to compute irreducible representations of electronic states for all 230 space groups with an interface to the Vienna ab-initio Simulation Package.
Jiacheng Gao +3 more
semanticscholar +1 more source
Reducing the irreducible: Dispersed metal atoms facilitate reduction of irreducible oxides. [PDF]
Oxide reducibility is a central concept quantifying the role of the support in catalysis. While reducible oxides are often considered catalytically active, irreducible oxides are seen as inert supports.
Karoliina, Honkala +2 more
core +2 more sources
Large N limit of irreducible tensor models: O(N) rank-3 tensors with mixed permutation symmetry [PDF]
It has recently been proven that in rank three tensor models, the antisymmetric and symmetric traceless sectors both support a large N expansion dominated by melon diagrams [1].
Sylvain Carrozza
semanticscholar +1 more source
Irreducibility of Hypersurfaces [PDF]
Given a polynomial P in several variables over an algebraically closed field, we show that except in some special cases that we fully describe, if one coefficient is allowed to vary, then the polynomial is irreducible for all but at most deg(P)^2-1 values of the coefficient.
Bodin, Arnaud +2 more
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The Ideal Over Semiring of the Non-Negative Integer
Assumed that (S,+,.) is a semiring. Semiring is a algebra structure as a generalization of a ring. A set I⊆S is called an ideal over semiring S if for any α,β∈I, we have α-β∈I and sα=αs∈I for every s in semiring S.
Aisyah Nur Adillah +3 more
doaj +1 more source
Graded-irreducible modules are irreducible [PDF]
Comments are welcome, to appear in Communications in ...
Chen, Justin, Kim, Youngsu
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