Detail publikace

Comparison of Epsilon and Quotient-Difference Algorithms in Numerical Inverse Laplace Transformation

BRANČÍK, L.

Anglický název

Comparison of Epsilon and Quotient-Difference Algorithms in Numerical Inverse Laplace Transformation

Typ

článek ve sborníku ve WoS nebo Scopus

Jazyk

en

Originální abstrakt

In the paper two methods usable to accelerate a convergence of a complex Fourier series arrising in formulae for the numerical inversion of Laplace transforms are compared. The first method is the epsilon-algorithm of Wynn and the second one the quotient-difference algorithm of Rutishauser. The NILT methods based on these accelerating techniques have been programmed and verified using the universal language Matlab.

Anglický abstrakt

In the paper two methods usable to accelerate a convergence of a complex Fourier series arrising in formulae for the numerical inversion of Laplace transforms are compared. The first method is the epsilon-algorithm of Wynn and the second one the quotient-difference algorithm of Rutishauser. The NILT methods based on these accelerating techniques have been programmed and verified using the universal language Matlab.

Klíčová slova anglicky

Epsilon algorithm, Quotient-difference algorithm, Laplace transform, Numerical inversion, Matlab language

Rok RIV

2001

Vydáno

10.09.2001

Nakladatel

University of West Bohemia

Místo

Plzeň

ISBN

80-7082-756-4

Kniha

Proceedings of the 5th International Conference on Advanced Methods in the Theory of Electrical Engineering Applied to Power Systems AMTEE’01

Číslo edice

1.

Počet stran

4

BIBTEX


@inproceedings{BUT3746,
  author="Lubomír {Brančík},
  title="Comparison of Epsilon and Quotient-Difference Algorithms in Numerical Inverse Laplace Transformation",
  booktitle="Proceedings of the 5th International Conference on Advanced Methods in the Theory of Electrical Engineering Applied to Power Systems AMTEE’01",
  year="2001",
  month="September",
  publisher="University of West Bohemia",
  address="Plzeň",
  isbn="80-7082-756-4"
}