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- ==Approximation of the Fourier coefficients== The coefficients can can be expressed through the integrals with function \(f\),3 KB (421 words) - 18:26, 30 July 2019
- ...embling of a symmetric field indite the cavity of width \(\pi\) with given coefficients \(F\) in the series below. Let where \(a\) is array of coefficients above.6 KB (825 words) - 18:25, 30 July 2019
- // Coefficients of the Taylor expansion at zero of function [[SuZex]]. [[Category:Coefficients]]3 KB (107 words) - 15:01, 20 June 2013
- ...he roots of a general equation of degree greater than four in terms of the coefficients involving the operations of addition, subtraction, multiplication, division For some reason, Alekseev numerates the coefficients beginning with the last one.2 KB (320 words) - 18:25, 30 July 2019
- Array b should store at least N coefficients of [[power series]] \( B(z)= \sum_{n=1}^N b_n z^n + o(z^N) \) Array c should store at least N coefficients of [[power series]] \( C(z)= \sum_{n=1}^N c_n z^n + o(z^N) \)5 KB (630 words) - 14:48, 18 February 2026
- for evaluation of coefficients in the [[primary approximation]] of the [[Koenigs function]] and of the [[A array "a" of coefficients of the primary expansion of the [[Koenigs function]] that are already calcu8 KB (1,053 words) - 07:26, 18 February 2026
- Coefficients \(f\) and \(g\) are estimated from the asymptotic expansion of function [[b Approximations of these coefficients can be extracted from the generator of the map at the top.2 KB (328 words) - 10:27, 20 July 2020
- // [[LambertWoCoe.inc]] describes in [[C++]] the coefficients in the expansion of the [[LambertW]] function at zero.2 KB (87 words) - 15:01, 20 June 2013
- ...r also the set of formulas that express the coefficients \(A\) through the coefficients \(a\). Series reversion is the computation of the coefficients of the inverse function given those of the forward function.7 KB (874 words) - 07:04, 18 February 2026
- Substitution of \(\tilde F\) into the transfer equation gives the coefficients \(A\). These coefficients can be calculated with the mathematica code below:6 KB (968 words) - 11:18, 23 December 2025
- With [[Mathematica]] software one can calculate many coefficients of this expansion. The series seems to converge while \(~\left|\frac{1}{z}\ With [[Mathematica]] software one can easy calculate a dozen coefficients of this expansion and evaluate them.4 KB (509 words) - 18:26, 30 July 2019
- The first coefficients \(b\) of this expansion are evaluated in the table below: determines the coefficients \(c_1\), \(c_2\), ..These coefficients can be calculated with the substitution of the expansion to the Abel equati6 KB (927 words) - 07:13, 17 October 2025
- ...st implementation for the Hermite polynomials (with already pre-calculated coefficients). DB HermitH0[7][7]= // COEFFICIENTS OF EVEN HERMITEH4 KB (628 words) - 18:47, 30 July 2019
- ...ditor used the complex double implementation in order to evaluate the real coefficients for the float routine.5 KB (750 words) - 22:31, 30 December 2025
- ==Evaluation of the Fourier-coefficients== The Fourier–coefficients10 KB (1,447 words) - 18:27, 30 July 2019
- The testing of the coefficients can be performed with php code below:2 KB (215 words) - 08:33, 9 May 2024
- Array b should store at least N coefficients of [[power series]] \( B(z)= \sum_{n=1}^N b_n z^n + o(z^N) \) Array c should store at least N coefficients of [[power series]] \( C(z)= \sum_{n=1}^N c_n z^n + o(z^N) \)11 KB (952 words) - 18:55, 24 February 2026
- Usually, letters \(a\) and \(c\) are used to denote coefficients of some polynomial and/or asymptotic expansions.2 KB (228 words) - 18:46, 30 July 2019
- ...ients at equal powers of \(z\) in (13) and (16) gives set of equations for coefficients \(c\): ...ematica or Maple, are strongly recommended, if one needs to calculate many coefficients \(c\) of the asymptotic expansion (12). For various transfer functions, sim10 KB (1,627 words) - 18:26, 30 July 2019
- Array b should store at least N coefficients of [[power series]] \( B(z)= \sum_{n=1}^N b_n z^n + o(z^N) \) Array c should store at least N coefficients of [[power series]] \( C(z)= \sum_{n=1}^N c_n z^n + o(z^N) \)14 KB (1,400 words) - 14:30, 23 February 2026