Results 11 to 20 of about 180,719 (248)
Noetherian operators and primary decomposition [PDF]
Journal of Symbolic Computation, 2022 17 pages, codebase available at https://github.com/haerski ...
Justin Chen +3 more
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On Intuitionistic Fuzzy Primary Ideal of a Ring
Pan-American Journal of Mathematics, 2022 The purpose of this paper is to introduce and investigate primary ideal and P-primary ideal in the intuitionistic fuzzy environment and lay down the foundation for the primary decomposition theorem in the intuitionistic fuzzy setting.
P. K. Sharma
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Primary Decomposition: Algorithms and Comparisons [PDF]
, 1999 The Hilbert series and degree bounds play significant roles in computational invariant theory. In the modular case, neither of these tools is avrulable in general. In this article three results are obtruned, which provide partial remedies for these shortcomings.
Decker, W. +2 more
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Primary Decomposition with Differential Operators
International Mathematics Research Notices, 2022 Abstract We introduce differential primary decompositions for ideals in a commutative ring. Ideal membership is characterized by differential conditions. The minimal number of conditions needed is the arithmetic multiplicity. Minimal differential primary decompositions are unique up to change of bases.
Cid-Ruiz, Y., Sturmfels, B.
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Numerical primary decomposition [PDF]
Proceedings of the twenty-first international symposium on Symbolic and algebraic computation, 2008 Consider an ideal $I \subset R = \bC[x_1,...,x_n]$ defining a complex affine variety $X \subset \bC^n$. We describe the components associated to $I$ by means of {\em numerical primary decomposition} (NPD). The method is based on the construction of {\em deflation ideal} $I^{(d)}$ that defines the {\em deflated variety} $\dXd$ in a complex space of ...
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Economies, 2022 This paper addresses the input–output structural decomposition for an economic analysis. The objective is to determine the causes of changes in production in these sectors with a particular focus on disaggregating the technological change by distribution
Xesús Pereira-López +2 more
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On primary decomposition of Hermite projectors
CoRR, 2022 An ideal projector on the space of polynomials $\mathbb{C} [\mathbf{x}]=\mathbb{C} [x_{1},\ldots ,x_{d}]$ is a projector whose kernel is an ideal in $\mathbb{C}[ \mathbf{x}]$. The question of characterization of ideal projectors that are limits of Lagrange projector was posed by Carl de Boor. In this paper we make a contribution to this problem.
Shekhtman, Boris, Tuesink, Brian
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Uniqueness Theorem in Complete Residuated Almost Distributive Lattices
Discussiones Mathematicae - General Algebra and Applications, 2019 Important properties of primary elements in a complete residuated ADL L and the uniqueness theorem in a complete complemented residuated ADL L are proved.
Rao G.C., Raju S.S.
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On Primary Decomposition of Hermite Projectors
Symmetry, 2023 An ideal projector on the space of polynomials C[x]=C[x1,…,xd] is a projector whose kernel is an ideal in C[x]. Every ideal projector P can be written as a sum of ideal projectors P(k) such that the intersection of their kernels kerP(k) is a primary decomposition of the ideal kerP.
Boris Shekhtman +2 more
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On prime submodules and primary decomposition [PDF]
Czechoslovak Mathematical Journal, 2000 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tıraṣ, Yücel, Harmancı, Abdullah
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