Results 161 to 170 of about 22,228 (202)
A novel hesitant fuzzy tensor-based group decision-making approach with application to heterogeneous wireless network evaluation. [PDF]
Bilal M, Lucian-Popa I.
europepmc +1 more source
An Exact Theory of Causal Emergence for Linear Stochastic Iteration Systems. [PDF]
Liu K, Yuan B, Zhang J.
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Idempotence preserving maps between matrix spaces
Linear and Multilinear Algebra, 2012Suppose 𝔽 is an arbitrary field of characteristic not 2 and 𝔽 ≠ 𝔽3. Let M n (𝔽) be the space of all n × n full matrices over 𝔽 and P n (𝔽) the subset of M n (𝔽) consisting of all n × n idempotent matrices and GL n (𝔽) the subset of M n (𝔽) consisting of all n × n invertible ...
Yang Zhang, Jun Cao, Bao-Dong Zheng
openaire +1 more source
02.1.2. A Particular Symmetric Idempotent Matrix—Solution
Econometric Theory, 2003It is easy to see that Problem 02.1.2 holds more generally in that the result is valid for B Hermitian complex (rather than “symmetric real”), for m = 0,1,…,q (rather than just for “m < q”), for r ≠ 0 (rather than just for “integer r > 1”), and for tr(B k ) = tr(C k ), k = 1,2,3,4 (rather than for “k = 1,2,…”), as ...
George P.H. Styan, Hans Joachim Werner
openaire +1 more source
Idempotents in triangular matrix rings
Linear and Multilinear Algebra, 2019Let R be an associative ring with identity 1. We describe all idempotent matrices with only zeros and ones on the diagonal in T(n,R) – the ring of n×n upper triangular matrices over R (n∈N), and T(...
openaire +1 more source
Idempotent matrix lattices over distributive lattices
Journal of Mathematical Sciences, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +1 more source
When is a matrix a sum of idempotents?
Linear and Multilinear Algebra, 1990It is shown that a matrix A, ovei a field of characteristic zero, is a sum of idempotents. exactly when the trace of A is an integer at least as large as rank(A).
Robert E. Hartwig, Mohan S. Putcha
openaire +1 more source
Sums of Idempotents and Logarithmic Residues in Matrix Algebras
2001Logarithmic residues are contour integrals of logarithmic derivatives of vector-valued analytic functions. In several matrix algebras, the set of logarithmic residues coincides with the set of sums of idempotents. The connected components of this set are identified.
Bart, Harm, Ehrhardt, T, Silbermann, B
openaire +2 more sources
Idempotency-Conserving Iteration Scheme for the One-Electron Density Matrix
Physical Review Letters, 2005For the first order density matrix P of a noninteracting N-electron problem, an iterative formula is presented that preserves the trace and idempotency of P so that no purification is needed. Hermiticity--which may be slightly violated in the course of the iteration--gets restored when the iteration converges and the converged P corresponds to the ...
Dóra, Kohalmi +2 more
openaire +2 more sources
Linear and Multilinear Algebra, 2008
The problem of characterizing all situations in which aA + bB is an idempotent matrix when A 2 = A, B k + 1 = B, AB ≠ BA, and a, b are nonzero complex numbers is studied.
J. Benítez, N. Thome
openaire +1 more source
The problem of characterizing all situations in which aA + bB is an idempotent matrix when A 2 = A, B k + 1 = B, AB ≠ BA, and a, b are nonzero complex numbers is studied.
J. Benítez, N. Thome
openaire +1 more source

