Results 101 to 110 of about 1,700,750 (206)
When A ∈ B(H) and B ∈ B(K) are given, we denote by MC the operator on the Hilbert space H ⊕ K of the form MC = (A C 0 B). In this paper we investigate the quasi-nilpotent part and the analytical core for the upper triangular operator matrix MC in terms ...
Kouider Miloud Hocine +2 more
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Multidual Complex Numbers and the Hyperholomorphicity of Multidual Complex-Valued Functions
We develop a rigorous algebraic–analytic framework for multidual complex numbers DCn within the setting of Clifford analysis and establish a comprehensive theory of hyperholomorphic multidual complex-valued functions.
Ji Eun Kim
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Surface measure on, and the local geometry of, sub-Riemannian manifolds. [PDF]
Don S, Magnani V.
europepmc +1 more source
This paper pinpoints the role played by the core-nilpotent decomposition of the total effect matrix in detecting the integration order of a vector autoregressive (VAR) econometric model and in establishing closed-form expressions for the coefficients of ...
Zoia, Maria
core
Nilpotent factorization of matrices
We show that, with the exception of 2 x 2 nonzero nilpotent matrices, every singular square matrix over an arbitrary field is a product of two nilpotent ...
Sourour, A. R.
core
Cohomological dimension and arithmetical rank of some determinantal ideals
Let M be a (2 × n) non-generic matrix of linear forms in a polynomial ring. For large classes of such matrices, we compute the cohomological dimension (cd) and the arithmetical rank (ara) of the ideal I_2(M) generated by the 2-minors of M.
Davide Bolognini +3 more
doaj
Commentary: Multidimensional discrete chaotic maps
Rasa Smidtaite, Minvydas Ragulskis
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Discrete–Time Linear Systems with Desired Poles and Zeros of the Transfer Matrices
Methods for the design of discrete-time linear systems with desired poles and zeros of their transfer matrices are proposed. Conditions for the existence of the solution to the problem and the procedures for computation of the desired matrices are given.
Kaczorek Tadeusz, Sajewski Łukasz
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Jordan Canonical Forms of Commuting Nilpotent Matrices
https://rdc.reed.edu/v1/resources/76c32bdb-9e40-4271-b706-6a15ce9c6b3b/thumb/128.jpgIn this thesis we study Jordan canonical forms and their relation to pairs of commuting nilpotent matrices.
Melton, Damon
core
Symplectic Foliation Structures of Non-Equilibrium Thermodynamics as Dissipation Model: Application to Metriplectic Nonlinear Lindblad Quantum Master Equation. [PDF]
Barbaresco F.
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