Quasideterminants Page 1 http://www.elsevier.com/locate/aim Advances in Mathematics 193
(2005) 56–141 Quasideterminants Israel Gelfand,a Sergei Gelfand,b,√ Vladimir Retakh,a,1 …

arXiv:q-alg/9701008v2 4 Feb 1997 Page 1 arXiv:q-alg/9701008v2 4 Feb 1997
FACTORIZATION OF DIFFERENTIAL OPERATORS, QUASIDETERMINANTS, AND …

This book expounds three special kinds of matrices that are of physical interest, centering on
physical examples. Stochastic matrices describe dynamical systems of many different types …

Non-commutative linear algebra and plurisubharmonic functions of quaternionic variables Page
1 Bull. Sci. math. 127 (2003) 1–35 www.elsevier.com/locate/bulsci Non-commutative linear …

The main result of this article is the existence and uniqueness of the solution of the Dirichlet
problem for quaternionic Monge-Ampère equations in quaternionic strictly pseudoconvex …

We present a survey of results on word equations in simple groups, as well as their
analogues and generalizations, which were obtained over the past decade using various …

A polynomial f (t) in an Ore extension K [t; S, D] over a division ring K is a Wedderburn
polynomial if f (t) is monic and is the minimal poly-nomial of an algebraic subset of K. These …

Quasideterminants of noncommutative matrices introduced in [GR, GR1] have proved to be
a powerfull tool in basic problems of noncommutative algebra and geometry (see [GR, GR1 …

We study certain quadratic and quadratic linear algebras related to factorizations of
noncommutative polynomials and differential polynomials. Such algebras possess a natural …

In this paper, we discuss a generalization of Vieta theorem (Vieta's formulas) to the case of
Clifford geometric algebras. We compare the generalized Vieta formulas with the ordinary …