asymptotic behavior
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11—20 of 35 matching pages
11: Bibliography N
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The asymptotic behavior of the general real solution of the third Painlevé equation.
Dokl. Akad. Nauk SSSR 283 (5), pp. 1161–1165 (Russian).
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12: 30.8 Expansions in Series of Ferrers Functions
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30.8.6
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13: 1.8 Fourier Series
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Lebesgue Constants
…14: 2.10 Sums and Sequences
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►The asymptotic behavior of entire functions defined by Maclaurin series can be approached by converting the sum into a contour integral by use of the residue theorem and applying the methods of §§2.4 and 2.5.
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►What is the asymptotic behavior of as or ? More specially, what is the behavior of the higher coefficients in a Taylor-series expansion?
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(c)
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The coefficients in the Laurent expansion
2.10.27
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have known asymptotic behavior as .
15: 2.4 Contour Integrals
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►with known asymptotic behavior as .
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►For integral representations of the and their asymptotic behavior as see Boyd (1995).
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16: Bibliography K
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Asymptotic behavior of the solutions of the Painlevé equation of the first kind.
Differ. Uravn. 24 (10), pp. 1684–1695 (Russian).
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17: 15.12 Asymptotic Approximations
18: 8.12 Uniform Asymptotic Expansions for Large Parameter
19: 25.11 Hurwitz Zeta Function
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§25.11(xii) -Asymptotic Behavior
…20: Bibliography C
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Correlation between pole location and asymptotic behavior for Painlevé I solutions.
Comm. Pure Appl. Math. 52 (4), pp. 461–478.
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