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A New Method for Generating Power Series Expansions of Functions

SIAM Journal on Numerical Analysis, 1968
This paper derives a numerical scheme for determining the coefficients of the power series expansion of a given function about the origin. The Laplace transform of the partial sums of coefficients is developed by knowledge of the given function near the origin where it is assumed to be analytic.
Abate, J., Dubner, H.
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METHOD OF FORMAL POWER SERIES IN QUANTUM STOCHASTIC CALCULUS

Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2000
The authors consider formal power series whose coefficients are finite sums of iterated stochastic integrals, where quantum stochastic integrators are written as 3 by 3 matrices in the notation of Belavkin. An algebra is naturally constructed for such series, in which multiplication can be treated rigorously without addressing convergence issues.
Hudson, R. L.   +2 more
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On a method for the Borel summation of n-fold power series

Siberian Mathematical Journal, 1971
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aĭzenberg, L. A., Trutnev, V. M.
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Power series methods for eigenvalue calculation

Physics Letters A, 1981
Abstract A high-speed procedure for eigenvalue calculation, based on the use of power series, is described and applied to several “difficult” problems from the literature.
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Variational perturbation method and power-series approximation method

Journal of Optimization Theory and Applications, 1980
The power-series approximation method for solving regular perturbation problems is reexamined to show why the method works. As another way to approach these problems, the variational perturbation technique is described. Although the assumptions on which each method is based and the mechanism of deriving their differential equations are different, the ...
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Power-Series Methods

2023
Merle C. Potter, Brian F. Feeny
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The Method of Multiple Scales and the ∈-Power Series

1998
The perturbation strategy known as the “method of multiple scales” lies at the heart of solitary wave theory. First, it is the vehicle by which three-dimensional reality is approximated by one-dimensional models such as the Korteweg-deVries equation. One might call this “reduction of dimension”.
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Note on Whittaker's Method for the Roots of a Power Series

The American Mathematical Monthly, 1942
This theorem is of interest both for the neat manner in which the root is displayed as a function of the coefficients of the equation and as a means of determining the roots of the algebraic and transcendental equations encountered in the solution of technical problems.
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