Results 101 to 110 of about 1,334 (223)
In the present study , every module M is unitary and every ring F is commutative with identity. We gave a definition of a new class F − module which is namely S-pseudo bounded module symbolically (S-PS.B.
Amal Madhi Rashid, Buthyna Najad Shihab
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Computing global dimension of endomorphism rings via ladders [PDF]
This paper deals with computing the global dimension of endomorphism rings of maximal Cohen–Macaulay (=MCM) modules over commutative rings. Several examples are computed.
Faber, E, Ingalls, C, Doherty, B
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On (σ, δ)(S, 1) rings and their extensions [PDF]
Let R be a ring, σ an endomorphism of R and δ a σ derivation of R. We recall that R is called an (S, 1)-ring if for a, b _ R, ab = 0 implies aRb = 0. We involve σ and δ to generalize this notion and say that R is a (σ, δ) - (S, 1) ring if for a, b _ R ...
Bhat Kumar Vijay
doaj
Subrings of I-rings and S-rings
Let R be a non-commutative associative ring with unity 1≠0, a left R-module is said to satisfy property (I) (resp. (S)) if every injective (resp. surjective) endomorphism of M is an automorphism of M.
Mamadou Sanghare
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Endomorphism rings of permutation modules
Let \(k\) be an algebraically closed field, let \(G\) be a finite group, and let \(P\) be a Sylow \(p\)-subgroup of \(G\). In this paper, the author studies the permutation module \(k_P^G=\mathrm{Ind}_P^G(k)\) and its endomorphism ring \(\mathfrak E=\mathrm{End}_{kG}(k_P^G)\). The paper is motivated by \textit{J. L. Alperin}'s suggestion to investigate
openaire +1 more source
On the structure of the endomorphism ring of a certain local cohomology module [PDF]
Let (R,m) denote an n-dimensional Gorenstein ring. For an ideal I⊂R of height c we are interested in the endomorphism ring B=HomR(HIc(R),HIc(R)). It turns out that B is a commutative ring. In the case of (R,m) a regular local ring containing a field B is
Peter Schenzel, Schenzel, Peter
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Spectral curves with complex multiplication in Hermitian matrix models
We show that elliptic curves with complex multiplication (CM) naturally emerge in the spectral geometry of Hermitian one-matrix models in the two-cut phase.
Ali Nassar
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Computing the endomorphism ring of a supersingular elliptic curve from a full rank suborder [PDF]
In this paper, we study the problem of computing the endomorphism ring of a supersingular elliptic curve given the knowledge of a full rank suborder. We provide a polynomial time quantum algorithm to solve this problem in full generality.
Petit, Christophe; id_orcid +1 more
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Computing the geometric endomorphism ring of a genus 2 Jacobian [PDF]
We describe an algorithm, based on the properties of the characteristic polynomials of Frobenius, to compute EndK(A) when A is the Jacobian of a nice genus-2 curve over a number field K.
Davide Lombardo
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Towards quantum-resistant cryptosystems from supersingular elliptic curve isogenies
We present new candidates for quantum-resistant public-key cryptosystems based on the conjectured difficulty of finding isogenies between supersingular elliptic curves. The main technical idea in our scheme is that we transmit the images of torsion bases
De Feo Luca, Jao David, Plût Jérôme
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