Results 121 to 130 of about 887,096 (204)
Computing real powers of monomial ideals
This paper concerns the exponentiation of monomial ideals. While it is customary for the exponentiation operation on ideals to consider natural powers, we extend this notion to powers where the exponent is a positive real number.
Partida, Ethan +7 more
core
On properties of monomial ideals and algebras.
Monomial ideals form an important link between commutative algebra and combinatorics. Our aim is to study various operations on monomial ideals and algebras, as well as their properties. This thesis consists of an introduction and four research articles. The introduction covers the necessary background and the existing results. The first two papers are
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Symbolic defect of monomial ideals
Given a monomial ideal $I$, we study two functions that quantify ways to measure the difference between symbolic powers and usual powers of $I$. In many cases we determine the asymptotic growth rate of these two functions. We also perform explicit computations by using the symbolic polyhedron.
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Physics-Inspired Equivariant Descriptors of Nonbonded Interactions. [PDF]
Huguenin-Dumittan KK +3 more
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Some results on ${\rm v}$-number of monomial ideals
summary:We investigate the v-number of various classes of monomial ideals. First, we consider the relationship between the v-number and the regularity of the mixed product ideal $I$, proving that ${\rm v}(I) \leq {\rm reg}(S/I)$.
Hu, Kaiwen, Yang, Liuqing, Chu, Lizhong
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A conjecture of Warnaar-Zudilin from deformations of lie superalgebras. [PDF]
Creutzig T, Garner N.
europepmc +1 more source
Quadratic Subproduct Systems, Free Products, and Their C*-Algebras. [PDF]
Arici F, Ge Y.
europepmc +1 more source
Physical Layer Security in Two-Way SWIPT Relay Networks with Imperfect CSI and a Friendly Jammer. [PDF]
Hayajneh M, Gulliver TA.
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Cohomología local con soporte un ideal monomial (D-módulos y combinatoria)
We study, by using the theory of algebraic $\cD$-modules, the local cohomology modules supported on a monomial ideal $I$ of the polynomial ring $R=k[x_1,\dots,x_n]$, where $k$ is a field of characteristic zero. We compute the characteristic cycle of $H_I^
Álvarez Montaner, Josep
core
Algebraic Approach to Maximum Likelihood Factor Analysis. [PDF]
Fukasaku R +3 more
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