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3x3 pure imaginary quaternionic solutions of the Hurwitz matrix equations
Che-Man Cheng; Kam-Loi Cheok; Ieng-Tak Leong
2010-04-13
Source PublicationLINEAR & MULTILINEAR ALGEBRA
ISSN0308-1087
Volume58Issue:7Pages:863-874
Abstract

In this article, we show that the maximum number of 3 × 3 pure imaginary quaternionic solutions to the Hurwitz matrix equations given by is 3.

KeywordHurwitz Matrix Equations Quaternion
DOI10.1080/03081080903109120
Indexed BySCIE
Language英語English
WOS Research AreaMathematics
WOS SubjectMathematics
WOS IDWOS:000281850900005
Scopus ID2-s2.0-77956843048
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Document TypeJournal article
CollectionFaculty of Science and Technology
DEPARTMENT OF MATHEMATICS
Corresponding AuthorChe-Man Cheng
AffiliationDepartment of Mathematics , University of Macau , Macau, China
First Author AffilicationUniversity of Macau
Corresponding Author AffilicationUniversity of Macau
Recommended Citation
GB/T 7714
Che-Man Cheng,Kam-Loi Cheok,Ieng-Tak Leong. 3x3 pure imaginary quaternionic solutions of the Hurwitz matrix equations[J]. LINEAR & MULTILINEAR ALGEBRA, 2010, 58(7), 863-874.
APA Che-Man Cheng., Kam-Loi Cheok., & Ieng-Tak Leong (2010). 3x3 pure imaginary quaternionic solutions of the Hurwitz matrix equations. LINEAR & MULTILINEAR ALGEBRA, 58(7), 863-874.
MLA Che-Man Cheng,et al."3x3 pure imaginary quaternionic solutions of the Hurwitz matrix equations".LINEAR & MULTILINEAR ALGEBRA 58.7(2010):863-874.
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