Location via proxy:   [ UP ]  
[Report a bug]   [Manage cookies]                

Revision History for A075513

(Bold, blue-underlined text is an addition; faded, red-underlined text is a deletion.)

Showing entries 1-10 | older changes
Triangle read by rows. T(n, m) are the coefficients of Sidi polynomials.
(history; published version)
#65 by Wolfdieter Lang at Tue May 09 05:01:05 EDT 2023
STATUS

editing

approved

#64 by Wolfdieter Lang at Tue May 09 05:01:00 EDT 2023
LINKS

Wolfdieter Lang, <a href="/A075513/a075513.pdf">On a Certain Family of Sidi Polynomials</a>, May 2023.

STATUS

approved

editing

#63 by Wolfdieter Lang at Tue May 09 04:59:21 EDT 2023
STATUS

editing

approved

#62 by Wolfdieter Lang at Tue May 09 04:57:39 EDT 2023
LINKS

Wolfdieter Lang, <a href="/A075513/a075513.pdf">On a Certain Family of Sidi Polynomials</a>

Wolfdieter Lang, <a href="/A075513/a075513.pdf">On a Certain Family of Sidi Polynomials</a>

Discussion
Tue May 09
04:59
Wolfdieter Lang: A link to my paper on the N-family of Sidi's polynomials has been added.
#61 by Wolfdieter Lang at Tue May 09 04:56:00 EDT 2023
LINKS

Wolfdieter Lang, <a href="/A075513/a075513.pdf">On a Certain Family of Sidi Polynomials</a>

STATUS

approved

editing

#60 by Wolfdieter Lang at Wed Dec 07 03:34:28 EST 2022
STATUS

editing

approved

#59 by Wolfdieter Lang at Wed Dec 07 03:29:53 EST 2022
COMMENTS

Coefficients of the Sidi polynomials (-1)^(n-1)*D(a,b)__{n-1,1,n-1}(x) when a = b , for n >= 01, where D_{k,n,m}(z) is given in Theorem 4.2., p. See [862, of Sidi [1980].

STATUS

approved

editing

Discussion
Wed Dec 07
03:34
Wolfdieter Lang: I replaced the old Sidi [1980] link; giving the correspondence to the present row polynomials p(n, x), for n >= 1.
#58 by Wolfdieter Lang at Thu Oct 27 17:36:17 EDT 2022
STATUS

editing

approved

#57 by Wolfdieter Lang at Thu Oct 27 17:36:09 EDT 2022
LINKS

A. Avram Sidi, <a href="https://doi.org/10.1090/S0025-5718-1980-0572861-2">Numerical Quadrature and Non-Linear Nonlinear Sequence Transformations: ; Unified Rules for Efficient Computation of Integrals with Algebraic and Logarithmic Endpoint Singularities</a>, Math. Comp., 35 (1980), 851-874.

STATUS

approved

editing

#56 by Peter Luschny at Fri Oct 21 17:44:32 EDT 2022
STATUS

editing

approved