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Displaying 1 – 14 of 14
O regularisaci optimální formule pro výpočet Fourierových koeficientů
Ivo Babuška (1967)
Aplikace matematiky
On certain improper integrals
M. Krakowski (1971)
Applicationes Mathematicae
On Clenshaws's Method and a Generalisation to Faber Series.
E.B. Saff, S.W. Ellacott (1987/1988)
Numerische Mathematik
On Computing Reciprocals of Power Series.
H.T. Kung (1974)
Numerische Mathematik
On numerical evaluation of integrals involving Bessel functions
Václav Bezvoda, Ruszlán Farzan, Karel Segeth, Galina Takó (1986)
Aplikace matematiky
On rational approximations to the exponential
Michel Crouzeix, Françoise Ruamps (1977)
ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique
On the calculation of elliptic integrals of the second and third kinds
E. Neuman (1969)
Applicationes Mathematicae
On the computation of Aden functions
Peter Maličký, Marianna Maličká (1991)
Applications of Mathematics
The paper deals with the computation of Aden functions. It gives estimates of errors for the computation of Aden functions by downward reccurence.
On the computation of Riccati-Bessel functions
Peter Maličký, Marianna Maličká (1990)
Aplikace matematiky
The paper deals with the computation of Riccati-Bessel functions. A modification of Miller method is presented together with estimates of relative errors.
On the computation of zeros and turning points of Bessel functions
R. Piessens (1990)
Δελτίο της Ελληνικής Μαθηματικής Εταιρίας
On the Sensitivity of Orthogonal Polynomials to Perturbations in the Moments.
Walter Gautschi (1986)
Numerische Mathematik
On the Sharpness of Theorems Concerning Zero-Free Regions for Certain Sequences of Polynomials.
E.B. Saff, R.S. Varga (1976)
Numerische Mathematik
Optimization of Rational Approximations by Continued Fractions
Blomquist, Frithjof (2007)
Serdica Journal of Computing
The paper has been presented at the 12th International Conference on Applications of Computer Algebra, Varna, Bulgaria, June, 2006.To get guaranteed machine enclosures of a special function f(x), an upper bound ε(f) of the relative error is needed, where ε(f) itself depends on the error bounds ε(app); ε(eval) of the approximation and evaluation error respectively. The approximation function g(x) ≈ f(x) is a rational function (Remez algorithm), and with sufficiently high polynomial degrees ε(app) becomes...
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