M-matrices: a generalization of M-matrices based on eventually nonnegative matrices.
Majorants of matrix norms and spectrum localization
Majorization bounds for Ritz values of Hermitian matrices.
Markov chain small-world model with asymmetric transition probabilities.
Matrices aléatoires : statistique asymptotique des valeurs propres
Matrices and submatrices with constrained invariant factors
Matrices over centrally -graded rings.
Matrices totally positive relative to a tree.
Matrix equivalence over finite fields
Matrix functions preserving sets of generalized nonnegative matrices.
Matrix measure and application to stability of matrices and interval dynamical systems.
Matrix powers over finite fields.
Matrix problems and stable homotopy types of polyhedra
This is a survey of the results on stable homotopy types of polyhedra of small dimensions, mainly obtained by H.-J. Baues and the author [3, 5, 6]. The proofs are based on the technique of matrix problems (bimodule categories).
Matrix representable so-rings.
Matrix-Variate Statistical Distributions and Fractional Calculus
MSC 2010: 15A15, 15A52, 33C60, 33E12, 44A20, 62E15 Dedicated to Professor R. Gorenflo on the occasion of his 80th birthdayA connection between fractional calculus and statistical distribution theory has been established by the authors recently. Some extensions of the results to matrix-variate functions were also considered. In the present article, more results on matrix-variate statistical densities and their connections to fractional calculus will be established. When considering solutions of fractional...
Matrizen mit maximaler Diagonale bei unitärer Similarität.
Maximal column rank preservers of fuzzy matrices
This paper concerns two notions of rank of fuzzy matrices: maximal column rank and column rank. We investigate the difference of them. We also characterize the linear operators which preserve the maximal column rank of fuzzy matrices. That is, a linear operator T preserves maximal column rank if and only if it has the form T(X) = UXV with some invertible fuzzy matrices U and V.
Maximal invariant neutral subspaces and an application to the algebraic Riccati equation.
Maximising the permanent of -matrices and the number of extensions of Latin rectangles.
Maximum exponent of Boolean circulant matrices with constant number of nonzero entries in their generating vector.