On the trapezoid quadrature formula and applications
Displaying 121 – 140 of 184
On Weight Functions for Chebyshev Quadrature.
K. Salkauskas (1975)
Numerische Mathematik
Optimal methods of integration in the class of differentiable functions
B. D. Bojanov (1976)
Applicationes Mathematicae
Optimal Numerical Quadrature in Hp Spaces.
Helmut Werner, Henry L. Loeb (1974)
Mathematische Zeitschrift
Optimal Quadrature Formula of Markov's and Locher's Type with Weight Function
M. Levin (1982)
Numerische Mathematik
Optimal Rules with Polynomial Precision for Hilbert Spaces Possessing Reproducing Kernel Functions.
M.M. Chawla, V. Kaul (1974)
Numerische Mathematik
Optimal Rules with Polynomial Precision for Hubert Spaces Possessing Reproducing Kernel Functions. II. Error Bounds.
M.M. Chawla, V. Kaul (1975/1976)
Numerische Mathematik
Optimale Approximation linearer Funktionale auf periodischen Funktionen.
W. Knauff, R. Kreß (1974)
Numerische Mathematik
Optimale Approximation mit Nebenbedingungen an lineare Funktionale auf periodischen Funktionen. - Optimal Approximation with Side Conditions to Linear Functionals on Periodic Functions.
W. Knauff, R. Kreß (1975/1976)
Numerische Mathematik
Optimale Differentiations- und Integrationsformeln in C0 [a, b]. - Optimal Differentiation and Integration Formulas in C0 [a, b].
D. Pallaschke (1976)
Numerische Mathematik
Optimale Quadraturformeln mit semidefiniten Kernen.
Gerhard Schmeißer (1972/1973)
Numerische Mathematik
Optimale Quadraturformeln mit semidefiniten Peano-Kernen. - Optimal Integration Formulas with Semidefinite Peano-Kernels.
K. Jetter (1975/1976)
Numerische Mathematik
Orthogonal Laurent polynomials and quadratures on the unit circle and the real half-line.
Cruz-Barroso, Ruymán, González-Vera, Pablo (2005)
ETNA. Electronic Transactions on Numerical Analysis [electronic only]
Perturbations of an Ostrowski type inequality and applications.
Ujević, Nenad (2002)
International Journal of Mathematics and Mathematical Sciences
Polynomial approximation and the quadrature problem over a semi-infinite interval
Nirmal Kumar Basu, Madhav Chandra Kundu (1975)
Aplikace matematiky
Positivity of the Cotes Numbers for some Jacobi Abscissas.
R. Askey (1972)
Numerische Mathematik
Quadrature formulas based on the scaling function
Václav Finěk (2005)
Applications of Mathematics
The scaling function corresponding to the Daubechies wavelet with two vanishing moments is used to derive new quadrature formulas. This scaling function has the smallest support among all orthonormal scaling functions with the properties and . So, in this sense, its choice is optimal. Numerical examples are given.
Quadrature formulas for rational functions.
Rodriguez, F.Cala, Gonzalez-Vera, P., Paiz, M.Jimenez (1999)
ETNA. Electronic Transactions on Numerical Analysis [electronic only]
Quadrature Formulas Obtained by Variable Tranformation.
Hidetos Takahasi, Masatake Mori (1973)
Numerische Mathematik
Quantitative versions of a result of Hecke in the theory of uniform distribution mod 1
Harald Niederreiter (1975)
Acta Arithmetica