A fast algorithm for the construction of recurrence relations for modified moments
A new approach is presented for constructing recurrence relations for the modified moments of a function with respect to the Gegenbauer polynomials.
Page 1
Stanisław Lewanowicz (1994)
Applicationes Mathematicae
A new approach is presented for constructing recurrence relations for the modified moments of a function with respect to the Gegenbauer polynomials.
Valentin Chamrád (1983)
Kybernetika
Roberto Barrio (1998)
Extracta Mathematicae
William W. Hager (1986/1987)
Numerische Mathematik
David Naccache de Paz, Halim M'Silti (1990)
RAIRO - Operations Research - Recherche Opérationnelle
Darst, Richard B., Dence, Thomas P. (1985)
International Journal of Mathematics and Mathematical Sciences
E. Neuman (1969)
Applicationes Mathematicae
Z. Cylkowski (1971)
Applicationes Mathematicae
Luchko, Yury (2008)
Fractional Calculus and Applied Analysis
2000 Math. Subject Classification: 33E12, 65D20, 33F05, 30E15The paper deals with analysis of several techniques and methods for the numerical evaluation of the Wright function. Even if the focus is mainly on the real arguments’ values, the methods introduced here can be used in the complex plane, too. The approaches presented in the paper include integral representations of the Wright function, its asymptotic expansions and summation of series. Because the Wright function depends on two parameters ...
N. METROPOLIS, M. MENZEL (1967)
Numerische Mathematik
T. Wegner (1988)
Applicationes Mathematicae
A. Elbert (1991)
Numerische Mathematik
M. Mori (1980)
Numerische Mathematik
J. Krużelecki, M. Życzkowski (1978)
Applicationes Mathematicae
Frank Uhlig (1992)
Numerische Mathematik
E. Ayachour (1999)
Applicationes Mathematicae
In the non-normal case, it is possible to use various look-ahead strategies for computing the elements of a family of regular orthogonal polynomials. These strategies consist in jumping over non-existing and singular orthogonal polynomials by solving triangular linear systems. We show how to avoid them by using a new method called ALA (Avoiding Look-Ahead), for which we give three principal implementations. The application of ALA to Padé approximation, extrapolation methods and Lanczos method for...
Page 1