1
Department of Mathematics, Vali-e-Asr University of Rafsanjan, Rafsanjan, Iran.
2
Department of Mathematics, Shahid Bahonar University of Kerman, Kerman, Iran.
Abstract
In this note we characterize polynomial numerical hulls of matrices $A in M_n$ such that $A^2$ is Hermitian. Also, we consider normal matrices $A in M_n$ whose $k^{th}$ power are semidefinite. For such matrices we show that $V^k(A)=sigma(A)$.
Afshin, H. R., Mehrjoofard, M. A., & Salemi, A. (2013). Some results on the polynomial numerical hulls of matrices. Bulletin of the Iranian Mathematical Society, 39(3), 569-578.
MLA
Afshin, H. R., Mehrjoofard, M. A., & Salemi, A. "Some results on the polynomial numerical hulls of matrices", Bulletin of the Iranian Mathematical Society, 39, 3, 2013, 569-578.
HARVARD
Afshin H. R., Mehrjoofard M. A., Salemi A. (2013). 'Some results on the polynomial numerical hulls of matrices', Bulletin of the Iranian Mathematical Society, 39(3), pp. 569-578.
CHICAGO
H. R. Afshin, M. A. Mehrjoofard & A. Salemi, "Some results on the polynomial numerical hulls of matrices," Bulletin of the Iranian Mathematical Society, 39 3 (2013): 569-578,
VANCOUVER
Afshin H. R., Mehrjoofard M. A., Salemi A. Some results on the polynomial numerical hulls of matrices. BIMS. 2013;39(3):569-578.
