Results 91 to 100 of about 2,503,474 (234)
On the maximum nilpotent orbit which intersects the centralizer of a matrix [PDF]
Roberta Basili
openalex +2 more sources
T-branes at the limits of geometry
Singular limits of 6D F-theory compactifications are often captured by T-branes, namely a non-abelian configuration of intersecting 7-branes with a nilpotent matrix of normal deformations.
Lara B. Anderson +3 more
doaj +1 more source
A Hilton–Milner theorem for exterior algebras
Abstract Recent work of Scott and Wilmer and of Woodroofe extends the Erdős–Ko–Rado theorem from set systems to subspaces of k$k$‐forms in an exterior algebra. We prove an extension of the Hilton–Milner theorem to the exterior algebra setting, answering in a strong way a question asked by these authors.
Denys Bulavka +2 more
wiley +1 more source
A Characterization of Affine Primal Topological Spaces Induced by Nilpotent Matrices
In this article, we prove that an n×n matrix A is nilpotent if and only if there exists an affine primal topology τ for Rn such that the space Rn,τ is both compact and connected.
Ebner Pineda, Luis Mejías, Jorge Vielma
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Reduction of Neutrosophic Fuzzy Matrices Using Implication Operator [PDF]
This research explores the reduction of Neutrosophic Fuzzy Matrices (NFMs) and highlights their significant properties, focusing particularly on nilpotent NFMs.
K. Karuppiah +5 more
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On n-quasi- [m,C] $[m,C]$-isometric operators
For positive integers m and n, an operator T∈B(H) $T \in B ( H )$ is said to be an n-quasi- [m,C] $[m,C]$-isometric operator if there exists some conjugation C such that T∗n(∑j=0m(−1)j(mj)CTm−jC.Tm−j)Tn=0 . In this paper, some basic structural properties
Junli Shen
doaj +1 more source
Quick design of feasible tensor networks for constrained combinatorial optimization [PDF]
Quantum computers are expected to enable fast solving of large-scale combinatorial optimization problems. However, their limitations in fidelity and the number of qubits prevent them from handling real-world problems.
Hyakka Nakada +2 more
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Index reduction for rectangular descriptor systems via feedbacks
Index plays a fundamental role in the study of descriptor systems. For regular descriptor systems, calculation of the index can be performed by calculating the index of the nilpotent matrix obtained by means of the Weierstrass canonical form ...
Vikas Kumar Mishra +2 more
doaj +1 more source
Computational Study of Fuzzy Neutrosophic Soft Matrices in Python: Consistency and Weak Transitivity [PDF]
In this study, we introduce a novel framework for defining and analyzing two specific types of Fuzzy Neutrosophic Soft Matrices (FNSMs): consistent and weakly transitive.
M Kavitha +3 more
doaj +1 more source
On Nilpotent Elements and Armendariz Modules
For a left module MR over a non-commutative ring R, the notion for the class of nilpotent elements (nilR(M)) was first introduced and studied by Sevviiri and Groenewald in 2014 (Commun. Algebra, 42, 571–577).
Nazeer Ansari +4 more
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