Search Results - "Cimpoeaş, Mircea"

On a generalization of monomial groups by Cimpoeaş, Mircea

“…We study a class of finite groups, called almost monomial groups, which generalize the class of monomial groups and is connected with the theory of Artin…”
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On supercharacter theoretic generalizations of monomial groups and Artin’s conjecture by Cimpoeaş, Mircea, Radu, Alexandru

“…We extend the notions of quasi-monomial groups and almost monomial groups in the framework of supercharacter theories, and we study their connection with…”
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On the Restricted Partition Function via Determinants with Bernoulli Polynomials by Cimpoeaş, Mircea

“…Let r ≥ 1 be an integer, a = ( a 1 , … , a r ) a vector of positive integers, and let D ≥ 1 be a common multiple of a 1 , … , a r . We prove that, if a…”
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Stanley depth of monomial ideals with small number of generators by Cimpoeaş Mircea

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Polarization and spreading of monomial ideals by Cimpoeaş, Mircea

“…We characterize the monomial ideals with the property that the polarization I p and the ideal obtained from I by the nth iterated squarefree operator σ are…”
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Geometrical isomorphisms between categories of fuzzy coverings and fuzzy partitions by Cimpoeaş, Mircea, Neacşu, Adrian Gabriel

“…Let Covering be the category of the category of fuzzy coverings, and Partition, the category of fuzzy partitions. We geometrically construct an isomorphism of…”
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A class of square-free monomial ideals associated to two integer sequences by Cimpoeas, Mircea

“…Given two finite sequences of positive integers α and [beta], we associate a square-free monomial ideal Iα,[beta] in a ring of polynomials S, and we…”
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On the restricted partition function by Cimpoeaş, Mircea, Nicolae, Florin

“…For a vector a = ( a 1 , … , a r ) of positive integers, we prove formulas for the restricted partition function p a ( n ) : = the number of integer solutions…”
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A note on the linear independence of a class of series of functions by Cimpoeaş, Mircea

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On the monoid algebra associated to the monomial characters of a finite group by Cimpoeaş, Mircea, Radu, Alexandru Florin

“…Given a finite group G, we study the monoid algebra R G , over a field K , generated by the monomial characters of G. In particular, we note that the integral…”
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On the restricted partition function via determinants with Bernoulli polynomials. II by Cimpoeaş, Mircea

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Depth and Stanley depth of powers of the path ideal of a cycle graph by Bălănescu, Silviu, Cimpoeaş, Mircea

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Stanley Depth of Quotient of Monomial Complete Intersection Ideals by Cimpoeas, Mircea

“…We compute the Stanley depth for a particular but important case of the quotient of complete intersection monomial ideals. Also, in the general case, we give…”
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Stanley depth of squarefree Veronese ideals by Cimpoeas, Mircea

“…We compute the Stanley depth for the quotient ring of a square free Veronese ideal and we give some bounds for the Stanley depth of a square free Veronese…”
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Corrigendum to “on the restricted partition function” by Cimpoeaş, Mircea, Nicolae, Florin

“…This article is a corrigendum to our paper (Cimpoeaş and Nicolae in Ramanujan J 473:565–588, 2018)…”
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The Stanley conjecture on monomial almost complete intersection ideals by Cimpoeaş, Mircea

“…Let I be a monomial almost complete intersection ideal of a polynomial algebra S over a field. Then Stanley's Conjecture holds for S/I and I…”
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Some Remarks on Borel Type Ideals by Cimpoeas, Mircea

“…We give new equivalent characterizations for ideals of Borel type. Also, we prove that the regularity of a product of ideals of Borel type is bounded by the…”
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Stanley depth of complete intersection monomial ideals by Cimpoeaş, Mircea

“…We compute the Stanley depth of irreducible monomial ideals and we show that the Stanley depth of a monomial complete intersection ideal is the same as the…”
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A Stable Property of Borel Type Ideals by Cimpoeas, Mircea

“…In this article, we extend a result of Eisenbud-Reeves-Totaro in the frame of ideals of Borel type…”
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Some remarks on the Stanley depth for multigraded modules by Mircea Cimpoeas

“…We show that Stanley’s conjecture holds for any multigraded module M over S, with sdepth(M) = 0, where S = K[x_1; ... ; x_n]. Also, we give some bounds for the…”
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