Results 21 to 30 of about 31,361 (268)
In order to improve the accuracy and resolution for transmit beamspace (TB) multiple‐input multiple‐output (MIMO) radar, a search‐free direction‐of‐arrival (DOA) estimation method based on tensor modelling and polynomial rooting is proposed.
Feng Xu, Xiaopeng Yang, Tian Lan
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Polynomial Algebras Have Polynomial Growth [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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INEQUALITIES CONCERNING B-OPERATORS
Let P_n be the class of polynomials of degree at most n. Rahman introduced the class B_n of operators B that map P_n into itself. In this paper we prove some results concerning such operators and thereby obtain generalizations of some well known ...
W. M. Shah, A. Liman
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Polynomial Relations between Polynomial Roots
Let \(f\) be a separable polynomial of degree \(n\) over a field \(K\) and let \(G\) be the Galois group of its splitting field. It has been shown by \textit{C. J. Smyth} [J. Number Theory 23, 243-254 (1986; Zbl 0586.12001)]\ that if \(G= S_n\) and the characteristic of \(K\) either is zero or exceeds \(n\), then there are no non-trivial additive ...
Baron, G., Drmota, M., Skalba, M.
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Novel priori-knowledge-free manoeuvring target-tracking method
In the past few decades, many manoeuvring target-tracking methods have been proposed. However, most of these methods require some priori knowledge about the target, which is hard to obtain in many scenarios.
Jin-Peng Guo, Quan-Hua Liu, Jia Xu
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Abel, Ulrich +2 more
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This paper presents a new approach of using polynomials such as Hermite, Bernoulli, Chebyshev, Fibonacci and Bessel to solve neutral delay differential equations. The proposed method is based on the truncated polynomial expansion of the function together
Kayelvizhi C., Emimal Kanaga Pushpam A.
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Polynomials Over Splitting Fields [PDF]
In this paper we study some results concerning the existence of splitting fields which are generated by roots of polynomials. Also we study the roots of cubic polynomials.
Majid Mohammed Abid
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The degree and the order of polynomials in the ring R [F1A] [PDF]
In this research, we generalize some properties of the degree and the order of polynomials in the ring R[x].
Ronnason Chinram
doaj

