Algèbres de Clifford symplectiques et revêtements spinoriels du groupe symplectique
Algorithm 60. Determination of the Jordan canonical form of real matrix
Algorithm 61. The solution of a certain linear equation system
Algorithm of -factorization of rational matrices with zeros and poles on the imaginary axis.
Algorithmes de calcul du maximum des formes quadratiques sur la boule unité de la norme du maximum.
Algorithmes tronques de découpe linéaire
Algorithms 62-64. Graph-theoretic algorithms for sparse matrix transformations
Algorithms for Lambda-Matrices.
Algorithms for the matrix sector function.
Algunos resultados sobre sistemas de desigualdades lineales.
En este artículo aplicamos la condición de Mazur-Orlicz para extender a espacios normados algunos resultados de consistencia de desigualdades lineales (s.d.l.) en Rn. Asimismo, obtenemos condiciones para la consistencia de s.d.l. en un espacio localmente convexo, cuando las soluciones pertenecen a ciertos subconjuntos del dual topológico.
All about the ⊥ with its applications in the linear statistical models
For an n x m real matrix A the matrix A⊥ is defined as a matrix spanning the orthocomplement of the column space of A, when the orthogonality is defined with respect to the standard inner product ⟨x, y⟩ = x'y. In this paper we collect together various properties of the ⊥ operation and its applications in linear statistical models. Results covering the more general inner products are also considered. We also provide a rather extensive list of references
Almost commuting Hermitian matrices.
Almost commuting unitary elements in purely infinite simple C*-algebras.
Almost Diagonal Matrices over Dedekind Domains.
Almost disjoint families: An application to linear algebra.
Almost product evaluation of Hankel determinants.
Almost triangular matrices over Dedekind domains.
Almost-orthonormal vector systems.
Alternating projected Barzilai-Borwein methods for nonnegative matrix factorization.
An Abstract Treatment of the Module of Quadratic Forms over a Semi-local Ring.