Cayley-Hamilton theorem for left eigenvalues of 3 × 3 quaternionic matrices

E. Macías-Virgós; M.J. Pereira-Sáez

Displaying similar documents to “Cayley-Hamilton theorem for left eigenvalues of 3 × 3 quaternionic matrices”

Ranks and independence of solutions of the matrix equation $A X B + C Y D = M$ .

Tian, Yongge (2006)

Acta Mathematica Universitatis Comenianae. New Series

Similarity:

Local rings of order $p^{6}$ with 4-nilpotent Jacobson radical.

Zhuravlev, E.V. (2006)

Sibirskie Ehlektronnye Matematicheskie Izvestiya [electronic only]

Similarity:

On the solvability of a nonlocal problem arising in dynamics of moisture transfer.

Bouziani, Abdelfatah (2003)

Georgian Mathematical Journal

Similarity:

Some properties of Noor integral operator of $(n + p - 1)$ -th order.

Aouf, M.K. (2009)

Matematichki Vesnik

Similarity:

Hadamard product of GCD matrices.

Bege, Antal (2009)

Acta Universitatis Sapientiae. Mathematica

Similarity:

On separation of eigenvalues by the permutation group

Grega Cigler, Marjan Jerman (2014)

Special Matrices

Similarity:

Let A be an invertible 3 × 3 complex matrix. It is shown that there is a 3 × 3 permutation matrix P such that the product PA has at least two distinct eigenvalues. The nilpotent complex n × n matrices A for which the products PA with all symmetric matrices P have a single spectrum are determined. It is shown that for a n × n complex matrix [...] there exists a permutation matrix P such that the product PA has at least two distinct eigenvalues.