Every real symplectic matrix is a product of real symplectic involutions
Author:
Funder
UP Natural Sciences Research Institute
Publisher
Elsevier BV
Subject
Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory
Reference19 articles.
1. Each symplectic matrix is a product of four symplectic involutions;de la Cruz;Linear Algebra Appl.,2015
2. The Cartan-Dieudonne-Scherk theorems for complex S-orthogonal matrices;de la Cruz;Linear Algebra Appl.,2014
3. Each 2n-by-2n complex symplectic matrix is a product of n+1 commutators of J-symmetries;de la Cruz;Linear Algebra Appl.,2017
4. Products of symplectic normal matrices;de la Cruz;Linear Algebra Appl.,2018
5. The subspace spanned by Householder vectors associated with an orthogonal or a symplectic matrix;dela Rosa;Linear Algebra Appl.,2018
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