Polar decompositions of quaternion matrices with respect to a given indefinite inner product are studied. Necessary and sufficient conditions for the existence of an H-polar decomposition are found. In the process, an equivalent to Witt’s theorem on extending H-isometries to H-unitary matrices is given for quaternion matrices
Polar decompositions with respect to an indefinite inner product are studied for bounded linear oper...
AbstractSeveral classes of polar decompositions of real and complex matrices with respect to a given...
A nondepolarizing Mueller matrix can be written as a commutative product of a complex matrix Z and i...
Polar decompositions of quaternion matrices with respect to a given indefinite inner product are stu...
Polar decompositions of quaternion matrices with respect to a given indefinite inner product are stu...
Polar decompositions X=UA of real and complex matrices X with respect to the scalar product generate...
Polar decompositions X=UA of real and complex matrices X with respect to the scalar product generate...
AbstractSeveral classes of polar decompositions of real and complex matrices with respect to a given...
Polar decompositions X = U A of real and complex matrices X with respect to the scalar product gener...
All vector spaces in this thesis will be endowed with an indefinite inner product defined by an inve...
Basic classes of matrices or linear transformations in finite dimensional quaternionic vector spaces...
DSc (Mathematics), North-West University, Potchefstroom CampusAll vector spaces in this thesis will ...
In this article, we prove the existence of the polar decomposition of densely defined closed right l...
A nondepolarizing Mueller matrix can be written as a commutative product of a complex matrix Z and i...
AbstractWe present new results on the ϕJ polar decomposition of matrices. We show that every symplec...
Polar decompositions with respect to an indefinite inner product are studied for bounded linear oper...
AbstractSeveral classes of polar decompositions of real and complex matrices with respect to a given...
A nondepolarizing Mueller matrix can be written as a commutative product of a complex matrix Z and i...
Polar decompositions of quaternion matrices with respect to a given indefinite inner product are stu...
Polar decompositions of quaternion matrices with respect to a given indefinite inner product are stu...
Polar decompositions X=UA of real and complex matrices X with respect to the scalar product generate...
Polar decompositions X=UA of real and complex matrices X with respect to the scalar product generate...
AbstractSeveral classes of polar decompositions of real and complex matrices with respect to a given...
Polar decompositions X = U A of real and complex matrices X with respect to the scalar product gener...
All vector spaces in this thesis will be endowed with an indefinite inner product defined by an inve...
Basic classes of matrices or linear transformations in finite dimensional quaternionic vector spaces...
DSc (Mathematics), North-West University, Potchefstroom CampusAll vector spaces in this thesis will ...
In this article, we prove the existence of the polar decomposition of densely defined closed right l...
A nondepolarizing Mueller matrix can be written as a commutative product of a complex matrix Z and i...
AbstractWe present new results on the ϕJ polar decomposition of matrices. We show that every symplec...
Polar decompositions with respect to an indefinite inner product are studied for bounded linear oper...
AbstractSeveral classes of polar decompositions of real and complex matrices with respect to a given...
A nondepolarizing Mueller matrix can be written as a commutative product of a complex matrix Z and i...