Results 11 to 20 of about 621 (193)
Gauge protection in non-abelian lattice gauge theories
Protection of gauge invariance in experimental realizations of lattice gauge theories based on energy-penalty schemes has recently stimulated impressive efforts both theoretically and in setups of quantum synthetic matter.
Jad C Halimeh +2 more
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Spherical Orbits and Abelian Ideals
Let \(G\) be a connected reductive algebraic group over an algebraically closed field \(k\) of arbitrary characteristic and let \(P\) be a parabolic subgroup of \(G\) with unipotent radical \(P_u\). It was conjectured independently by P. Neumann and the reviewer that \(P\) has only finitely many orbits on any closed connected abelian normal subgroup of
Panyushev, Dmitri, Roehrle, Gerhard
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A Note on Skew Generalized Power Serieswise Reversible Property
The aim of this paper is to introduce and study (S, ω)-nil-reversible rings wherein we call a ring R is (S, ω)-nil-reversible if the left and right annihilators of every nilpotent element of R are equal.
Eltiyeb Ali
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Annihilating Graph of Abelian Groups
In [18], the author associated a graph to an R -module M which is precisely a generalization of annihilating ideal graph of a commutative ring, see [15] and [16]. Inasmuch as Abelian groups are precisely Z-modules, in this paper we relate an annihilating
saeed safaeeyan, Soraya Barzegar
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SYARAT PERLU DAN SYARAT CUKUP SUBMODUL PURE PADA MODUL PERKALIAN
Modul merupakan suatu struktur aljabar yang dibentuk dari operasi pergandaan skalar antara suatu grup abelian dan ring . Jika untuk setiap submodul di terdapat ideal presentasi sedemikian hingga , maka disebut modul perkalian.
Astrid A Titahena +3 more
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Abelian ideals and cohomology of symplectic type [PDF]
Let b \mathfrak {b} be a Borel subalgebra of the symplectic Lie ...
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ON THE ORBITS OF A BOREL SUBGROUP IN ABELIAN IDEALS [PDF]
Let $B$ be a Borel subgroup of a semisimple algebraic group $G$, and let $\mathfrak a$ be an abelian ideal of $\mathfrak b=Lie(B)$. The ideal $\mathfrak a$ is determined by certain subset $Δ_{\mathfrak a}$ of positive roots, and using $Δ_{\mathfrak a}$ we give an explicit classification of the $B$-orbits in $\mathfrak a$ and $\mathfrak a^*$.
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Abelian decomposition and Weyl symmetric effective action of SU(3) QCD
We show how to calculate the effective potential of SU(3) QCD which tells that the true minimum is given by the monopole condensation. To do this we make the gauge independent Weyl symmetric Abelian decomposition of the SU(3) QCD which decomposes the ...
Y. M. Cho, Franklin H. Cho
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Piranti Lunak Pengujian Struktur Matematika Grup, Ring, Field Berbasis Osp (Open Source Program)
This design of a computer software is a development and continuation of the software made on the previous research (2009/2010). However, this further research developed and expanded the scopes of testing more on the Siclic Group, Isomorphism Group, Semi
Ngarap Im Manik, Don Tasman
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Abelian ideals and amazing roots [PDF]
Let [Formula: see text] be a simple Lie algebra with a Borel subalgebra [Formula: see text]. To any long positive root [Formula: see text], one associates two ideals of [Formula: see text]: the abelian ideal [Formula: see text] and not necessarily abelian ideal [Formula: see text].
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