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Perturbative Expansion

by J. -l. Kneur , 1997
"... We review how a specific resummation of the so-called “delta-expansion”, applied to the QCD Lagrangian, transforms the ordinary perturbative expansion in αs into an expansion in an arbitrary mass parameter, around the basic scale ¯ Λ. When applied to the pole mass, the resulting expression may be in ..."
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We review how a specific resummation of the so-called “delta-expansion”, applied to the QCD Lagrangian, transforms the ordinary perturbative expansion in αs into an expansion in an arbitrary mass parameter, around the basic scale ¯ Λ. When applied to the pole mass, the resulting expression may

Perturbative expansion of Chern–Simons theory

by Justin Sawon , 2006
"... An overview of the perturbative expansion of the Chern–Simons path integral is given. The main goal is to describe how trivalent graphs appear: as they already occur in the perturbative expansion of an analogous finite-dimensional integral, we discuss this case in detail. ..."
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An overview of the perturbative expansion of the Chern–Simons path integral is given. The main goal is to describe how trivalent graphs appear: as they already occur in the perturbative expansion of an analogous finite-dimensional integral, we discuss this case in detail.

On the Convergence of the Usual Perturbative Expansions

by G. M. Cicuta , 1997
"... The study of the convergence of power series expansions of energy eigenvalues for anharmonic oscillators in quantum mechanics differs from general understanding, in the case of quasi-exactly solvable potentials. They provide examples of expansions with finite radius and suggest techniques useful to ..."
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The study of the convergence of power series expansions of energy eigenvalues for anharmonic oscillators in quantum mechanics differs from general understanding, in the case of quasi-exactly solvable potentials. They provide examples of expansions with finite radius and suggest techniques useful

On causality, unitarity and perturbative expansions

by unknown authors
"... We present a pedagogical case study how to combine micro-causality and uni-tarity based on a perturbative approach. The method we advocate constructs an analytic extrapolation of partial-wave scattering amplitudes that is constrained by the unitarity condition. Suitably constructed conformal mapping ..."
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We present a pedagogical case study how to combine micro-causality and uni-tarity based on a perturbative approach. The method we advocate constructs an analytic extrapolation of partial-wave scattering amplitudes that is constrained by the unitarity condition. Suitably constructed conformal

Perturbation expansion for option . . .

by Petr Jizba , Hagen Kleinert , Patrick Haener - PHYSICA A 388 (2009) 3503–3520 , 2009
"... ..."
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Abstract not found

Analytic continuation and perturbative expansions in QCD

by Irinel Caprini
"... Starting from the divergence pattern of perturbative quantum chromodynamics, we propose a novel, non-power series replacing the standard expansion in powers of the renormalized coupling constant a. The coefficients of the new expansion are calculable at each finite order from the Feynman diagrams, w ..."
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Starting from the divergence pattern of perturbative quantum chromodynamics, we propose a novel, non-power series replacing the standard expansion in powers of the renormalized coupling constant a. The coefficients of the new expansion are calculable at each finite order from the Feynman diagrams

Perturbation Expansions in Polynomial Root Tracking

by J. P. Kaipio, J. P. Kaipio, P.A. Karjalainen, P. A. Karjalainen, M. Juntunen, M. Juntunen - University of Kuopio, Department of , 1996
"... In this short communication we suggest an alternative for root tracking algorithms that compute the roots explicitly. The proposed method is based on first using any preferred algorithm to track the transversal model parameters and the subsequent use of the second order perturbation expansion for th ..."
Abstract - Cited by 3 (3 self) - Add to MetaCart
In this short communication we suggest an alternative for root tracking algorithms that compute the roots explicitly. The proposed method is based on first using any preferred algorithm to track the transversal model parameters and the subsequent use of the second order perturbation expansion

CONVERGENT PERTURBATION EXPANSION FOR THE ANHARMONIC OSCILLATOR

by C. K. Au, G. W. Rogers, Y. Aharonov , 1982
"... We study the ground state as well as the first three excited states of the anharmonic oscillator with anharmonicity hx 4 for a range of h = (0, 10) with the first-order logarithmic perturbation iteration method (FOLPIM). This leads to conver-gent results. The initial choice of the wave function seem ..."
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is regular. For excited states where the wave functions have nodes, the zeros must be factored out before the logartihm is taken of the envelope of the wave function [24]. The logarithmic perturbation expansion has been used to restudy the?,x 4 anharmonic oscillator to 72nd

Stochastic Perturbation Theory

by G. W. Stewart , 1988
"... . In this paper classical matrix perturbation theory is approached from a probabilistic point of view. The perturbed quantity is approximated by a first-order perturbation expansion, in which the perturbation is assumed to be random. This permits the computation of statistics estimating the variatio ..."
Abstract - Cited by 907 (36 self) - Add to MetaCart
. In this paper classical matrix perturbation theory is approached from a probabilistic point of view. The perturbed quantity is approximated by a first-order perturbation expansion, in which the perturbation is assumed to be random. This permits the computation of statistics estimating

1Computation of the coeffi cients in perturbation expansions

by Nobuo Kataoka, Hiroshi Nakazato , 2008
"... Abstract In this note we express the coefficients of the perturbation expansion by the matrix entries of the perturbation matrix and the perturbed matrix. We also present computer programs to perform the computation of the coefficients. 1. ..."
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Abstract In this note we express the coefficients of the perturbation expansion by the matrix entries of the perturbation matrix and the perturbed matrix. We also present computer programs to perform the computation of the coefficients. 1.
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