Results 41 to 50 of about 88,501 (223)
D3 Brane Action and Fermion Zero Modes in Presence of Background Flux [PDF]
, 2005 We derive the fermion bilinear terms in the world volume action for a D3 brane in the presence of background flux. In six-dimensional compactifications non-perturbative corrections to the superpotential can arise from an Euclidean D3-brane instanton ...
A. Font +16 more
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NO ZERO DIVISOR FOR WICK PRODUCT IN (S)* [PDF]
Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2008 In White Noise Analysis (WNA), various random quantities are analyzed as elements of (S)*, the space of Hida distributions.1 Hida distributions are generalized functions of white noise, which is to be naturally viewed as the derivative of the Brownian motion. On (S)*, the Wick product is defined in terms of the [Formula: see text]-transform.
Hayato Saigo +2 more
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Removable singularities of the CscK metric [PDF]
, 2015 In this paper, we consider a CscK metric defined away from divisor and with metric upper bound and lower bound going to zero in certain rate. And we'll prove that this "nicely" behaved metric is a smooth CscK metric across the divisor.Comment ...
Zeng, Yu
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Zero divisors and units with small supports in group algebras of torsion-free groups
, 2017 We associate a graph to a possible non-zero zero-divisor in the group algebra of a torsion-free group.Comment: to appear in Communications in Algebra.
Abdollahi, Alireza, Taheri, Zahra
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Probabilistic characterizations of some finite ring of matrices and its zero divisor graph [PDF]
, 2020 Let R be a finite ring. In this study, the probability that two random elements chosen from a finite ring have product zero is determined for some finite ring of matrices over Zn.
Khasraw, Sanhan Muhammad Salih +2 more
core
Zero-divisor graphs of idealizations
Journal of Pure and Applied Algebra, 2006 AbstractWe consider zero-divisor graphs of idealizations of commutative rings. Specifically, we look at the preservation, or lack thereof, of the diameter and girth of the zero-divisor graph of a ring when extending to idealizations of the ring.
Axtell, Michael, Stickles, Joe
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Journal of Algebra, 2007 AbstractThis paper answers the question of Anderson, Frazier, Lauve, and Livingston: for which finite commutative rings R is the zero-divisor graph Γ(R) planar? We build upon and extend work of Akbari, Maimani, and Yassemi, who proved that if R is any local ring with more than 32 elements, and R is not a field, then Γ(R) is not planar.
Richard Belshoff, Jeremy Chapman
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Reduced zero-divisor graphs of posets [PDF]
Transactions on Combinatorics, 2018 This paper investigates properties of the reduced zero-divisor graph of a poset. We show that a vertex is an annihilator prime ideal if and only if it is adjacent to all other annihilator prime ideals and there are always two annihilator prime ideals ...
Deiborlang Nongsiang, Promode Saikia
doaj +1 more source
On the existence of dimension zero divisors in algebraic function fields defined over F_q
, 2009 Let F/F_q be an algebraic function field of genus g defined over a finite field F_q. We obtain new results on the existence, the number and the density of dimension zero divisors of degree g-k in F where k is a positive integer.
Ballet, Stephane +2 more
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Distances in zero-divisor and total graphs from commutative rings–A survey
AKCE International Journal of Graphs and Combinatorics, 2016 There are so many ways to construct graphs from algebraic structures. Most popular constructions are Cayley graphs, commuting graphs and non-commuting graphs from finite groups and zero-divisor graphs and total graphs from commutative rings.
T. Tamizh Chelvam, T. Asir
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