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Journal of Knot Theory and Its Ramifications, 2010 A Chebyshev knot is a knot which admits a parametrization of the form $ x(t)=T_a(t); \ y(t)=T_b(t) ; \ z(t)= T_c(t + \phi), $ where $a,b,c$ are pairwise coprime, $T_n(t)$ is the Chebyshev polynomial of degree $n,$ and $\phi \in \RR .$ Chebyshev knots are
Koseleff, Pierre-Vincent, Pecker, Daniel
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On products of conjugacy classes in general linear groups [PDF]
International Journal of Group Theory, 2022 Let $K$ be a field and $n\geq 3$. Let $E_n(K)\leq H\leq GL_n(K)$ be an intermediate group and $C$ a noncentral $H$-class. Define $m(C)$ as the minimal positive integer $m$ such that $\exists i_1,\ldots,i_m\in\{\pm 1\}$ such that the product $C^{i_1 ...
Raimund Preusser
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Resolución de ecuaciones trascendentes de la física mediante el método de Chebyshev
Revista de Enseñanza de la Física, 2022 En este trabajo se proporciona a los docentes de física un método optimizado para resolver ecuaciones trascendentes que no pueden resolverse de manera algebraica y aparecen muy a menudo en cursos de enseñanza superior de física e ingeniería. El método se
David Marqués Villarroya
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Jamming Simulation Analysis of LFM-Chebyshev Chaotic Bi-Phase Code Signal [PDF]
Hangkong bingqi, 2022 LFM-Chebyshev chaotic bi-phase code signal is a mixed signal which uses Chebyshev chaotic sequence as inter pulse two-phase coding and linear frequency modulation processing in the pulse. It has strong concealment and anti-jamming ability.
Song Quan, Zhang Fan, Xu Hua
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Вестник университета, 2021 The article emphasizes the importance of financial monitoring as an element of control over the implementation of national projects and, in particular, cash execution.
I. I. Chebyshev
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Вестник университета, 2021 The author carried out research of the list of issues related to the field of internal audit, namely its role in achieving the effectiveness of the internal control system. The article logically emphasizes the significance of the research area, discloses
I. I. Chebyshev
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Approximation Properties of Chebyshev Polynomials in the Legendre Norm
Mathematics, 2021 In this paper, we present some important approximation properties of Chebyshev polynomials in the Legendre norm. We mainly discuss the Chebyshev interpolation operator at the Chebyshev–Gauss–Lobatto points.
Cuixia Niu +3 more
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Karpatsʹkì Matematičnì Publìkacìï, 2022 In this paper, a new computation method derived to solve the problems of approximation theory. This method is based upon pseudo-Chebyshev wavelet approximations. The pseudo-Chebyshev wavelet is being presented for the first time.
S. Lal +3 more
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Design of a Wide-Band Microstrip Filtering Antenna with Modified Shaped Slots and SIR Structure
Inventions, 2020 This paper presents a new compact microstrip filtering antenna with modified shaped slots to improve the impedance bandwidth. The proposed microstrip filtering antenna consists of three parts: the monopole radiating patch antenna; the Stepped Impedance ...
Yasir I. A. Al-Yasir +7 more
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Wilkinson Polynomials: Accuracy Analysis Based on Numerical Methods of the Taylor Series Derivative
Desimal, 2020 Some of the numeric methods for solutions of non-linear equations are taken from a derivative of the Taylor series, one of which is the Newton-Raphson method. However, this is not the only method for solving cases of non-linear equations.
Vera Mandailina +4 more
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