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A CLASS OF SPECTRALLY ARBITRARY RAY PATTERNS
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作者 Jiangwu Deng 《Annals of Applied Mathematics》 2017年第3期254-265,共12页
An n × n ray pattern A is said to be spectrally arbitrary if for every monic nth degree polynomial f(x) with coefficients from C, there is a complex matrix in the ray pattern class of A such that its characteri... An n × n ray pattern A is said to be spectrally arbitrary if for every monic nth degree polynomial f(x) with coefficients from C, there is a complex matrix in the ray pattern class of A such that its characteristic polynomial is f(x). In this paper, a family ray patterns is proved to be spectrally arbitrary by using Nilpotent-Jacobian method. 展开更多
关键词 ray pattern nilpotent-jacobian method spectrally arbitrary
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