Results 141 to 150 of about 816,787 (161)

Sorbent Mediated Electrocatalytic Reduction of Dilute CO₂ to Methane.

J Am Chem Soc
Stanley JS, Pauker HN, Kuker E, Dong V, Nielsen RJ, Yang JY.   +5 more
europepmc   +1 more source

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Stanley Decompositions Using CoCoA

2013
First released in 1988, CoCoA is a special-purpose Computer Algebra System for doing Computations in Commutative Algebra. It is freely available and offers a textual interface, an Emacs mode, and a graphical user interface common to most platforms [39].
Anna Maria Bigatti, Emanuela De Negri
openaire   +2 more sources

On Characteristic Poset and Stanley Decomposition of S/I

Algebra Colloquium, 2015
Let K be a field and S = K[x1,…,xn] be the polynomial ring in n variables. Let I ⊂ S be a monomial ideal such that S/I is Cohen-Macaulay. By associating a finite poset [Formula: see text] to S/I, we show that if S/I is a Stanley ideal then T/Ĩ is also a Stanley ideal, where T = K[x11,…,x1a1,…,xn1,…,xnan] and Ĩ is the polarization of I.
Ahmad, Sarfraz, Anwar, Imran
openaire   +1 more source

Block Stanley Decompositions II. Greedy Algorithms, Applications, and Open Problems

Bulletin of the Iranian Mathematical Society, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Murdock, James, Murdock, Theodore
openaire   +3 more sources

Prime filtrations and Stanley decompositions of squarefree modules and Alexander duality

manuscripta mathematica, 2009
Let \(K\) be a field, \(S=K[x_1,\dots,x_n]\) the polynomial \(K\)-algebra in \(n\) variables and \(M\) a \({\mathbb Z}^n\)-graded finitely generated \(S\)-module. If \(m\in M\) is a \({\mathbb Z}^n\)-homogeneous element and \(Z\subset \{x_1\dots,x_n\}\) then \(mK[Z]\) is a Stanley space if it is free over \(K[Z]\). A decomposition \(\mathcal D\) of \(M\
openaire   +1 more source

LCM Lattices and Stanley Depth: A First Computational Approach

Experimental Mathematics, 2016
Lukas Katthän, Bogdan Ichim, Julio José Moyano-Fernández   +2 more
exaly  

How to compute the Stanley depth of a monomial ideal

Journal of Algebra, 2009
Jürgen Herzog, Marius Vladoiu
exaly  

The behavior of Stanley depth under polarization

Journal of Combinatorial Theory - Series A, 2015
Bogdan Ichim
exaly  

Upper and Lower Bounds for the Stanley Depth of Certain Classes of Monomial Ideals and Their Residue Class Rings

Communications in Algebra, 2013
Muhammad Ishaq
exaly  

Stanley depth and the lcm-lattice

Journal of Combinatorial Theory - Series A, 2017
Lukas Katthän, Bogdan Ichim, Julio José Moyano-Fernández   +2 more
exaly