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Numerical inversion of moments

Computer Physics Communications, 1989
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Migneron, R.   +2 more
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Numerical Approach to Inverse Flight Dynamics

Journal of Guidance, Control, and Dynamics, 1997
We develop a general numerical approach to inverse problems of vehicle dynamics, suitable for both e xed- and rotating-wing aircrafts. The formulation is based on an energy-preserving e nite element in time for rigid body dynamics that ensures unconditional stability according to the energy method.
BORRI, MARCO   +2 more
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NUMERICAL INVERSE MAGNETOTELLURIC PROBLEMS

GEOPHYSICS, 1976
Marquardt’s maximum neighborhood method for computing the values of nonlinear parameters is applied to model magnetotelluric data to compute conductivity contrast, overburden thickness, and the depth extent of a conductor. The problems treated are two‐dimensional and the network solution is used to formulate the relationship between the EM fields and ...
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NUMERICAL TRANSFORM INVERSION USING GAUSSIAN QUADRATURE

Probability in the Engineering and Informational Sciences, 2005
Numerical inversion of Laplace transforms is a powerful tool in computational probability. It greatly enhances the applicability of stochastic models in many fields. In this article we present a simple Laplace transform inversion algorithm that can compute the desired function values for a much larger class of Laplace transforms than the ones that can ...
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Numerical inversion of Mellin transforms

BIT, 1976
A method is presented for the numerical inversion of Mellin transforms in which the inverse is obtained as an expansion in terms of Laguerre polynomials. The coefficients of this expansion are obtained as linear combinations of values of the transformed function or, equivalently, in terms of forward differences of this function.
Tsamasphyros, G., Theocaris, P. S.
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Numerical Inversion of a Characteristic Function

Biometrika, 1973
SUMMARY A method is described for finding a bound on the error when a version of the usual characteristic function inversion formula is evaluated by numerical integration. The method is applied to the calculation of the distribution function of a quadratic form in normal random variables.
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Numerical analysis of inverse problems

Journal of Inverse and Ill-Posed Problems, 1995
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Numerical inversion of characteristic functions

Scandinavian Actuarial Journal, 1977
Abstract To anyone working with characteristic functions, or with Laplace transforms of a non-negative random variable, the three papers by Harald Bohman (1971, 1974, 1975) are invaluable. Numerical integration over an infinite interval is extraordinarily beset with pitfalls (vide Davis & Rabinowitz, 1975) and the publication of actual results achieved
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Numerical inversions of characteristic functions

Scandinavian Actuarial Journal, 1975
abstract This paper contains a comparison between different methods to evaluate numerically the integral leading from the characteristic function to the corresponding probability distribution function.
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