FUNDAMENTALNAYA
I PRIKLADNAYA MATEMATIKA
(FUNDAMENTAL AND APPLIED MATHEMATICS)
1999, VOLUME 5, NUMBER 3, PAGES 687-716
R. Coleman
Abstract
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If $A$ is a Hamiltonian matrix and $P$ a symplectic matrix
then the product
$P^{-1}AP$ is a Hamiltonian matrix. In this paper we consider the case where
the matrix $A$ has a pair of imaginary eigenvalues and develop an algorithm
which finds a matrix $P$ such that the matrix $P^{-1}AP$ has a particularly
simple form, a canonical form.
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Last modified: November 11, 1999