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asymptotic expansion

   Also found in: Wikipedia 0.01 sec.
asymptotic expansion [ā‚sim′täd·ik ik′span·shən]
(mathematics)
A series of the forma0+ (a1/x) + (a2/x2) + · · · + (an/xn) + · · · is an asymptotic expansion of the functionf(x) if there exists a numberNsuch that for allnNthe quantityxn[f(x) -Sn(x)] approaches zero asxapproaches infinity, whereSn(x) is the sum of the firstnterms in the series. Also known as asymptotic series.


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The nature of contour L, a set of sufficient conditions for the convergence of this integral, the asymptotic expansion, some of its properties and special cases can be referred to in the book by Srivastava, Gupta and Goyal (15).
First, we recall the principle of the topological asymptotic expansion (Masmoudi, 2001; Amstutz et al.
Following a review of analytic function theory, they discuss special functions, eigenvalue problems and eigenfunction expansions, Green's functions for boundary-value problems, Laplace transform methods, Fourier transform methods, particular physical problems, and asymptotic expansion of integrals.
 
 
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asymptotic
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asymptotic
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asymptotic cone of acceptance
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Asymptotic Cramer-Rao
Asymptotic curve
Asymptotic Diophantine Approximation
Asymptotic direction
asymptotic direction of arrival
asymptotic directions
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Asymptotic Dispersion Rate
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Asymptotic Distribution Free
Asymptotic Effective Energy
asymptotic efficiency
Asymptotic Energy Analysis
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asymptotic expansion
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Asymptotic formula
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Asymptotic giant branch
Asymptotic giant branch
Asymptotic Giant Branch star
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Asymptotic Green Function Approximation
Asymptotic Growth Rate of Input-Output Weight Enumerator
Asymptotic limit
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