Cayley transform and the Kronecker product of Hermitian matrices

Abstract

We consider the conditions under which the Cayley transform of the Kronecker product of two Hermitian matrices can be again presented as a Kronecker product of two matrices and, if so, if it is a product of the Cayley transforms of the two Hermitian matrices. We also study the related question: given two matrices, which matrix under the Cayley transform yields the Kronecker product of their Cayley transforms.

References in corpus (3)

• Euler-Rodrigues and Cayley formulas for rotation of elasticity tensors
• On Conformal Infinity and Compactifications of the Minkowski Space
• Extended MacMahon-Schwinger's Master Theorem and Conformal Wavelets in Complex Minkowski Space

Cited by in corpus (1)

• More on Rotations as Spin Matrix Polynomials