large a (or b) and c
(0.007 seconds)
31—40 of 154 matching pages
31: 17.2 Calculus
32: 12.2 Differential Equations
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►Its importance is that when is negative and is large, and asymptotically have the same envelope (modulus) and are out of phase in the oscillatory interval .
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33: Bibliography O
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Uniform asymptotic expansions for hypergeometric functions with large parameters. I.
Analysis and Applications (Singapore) 1 (1), pp. 111–120.
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Uniform asymptotic expansions for hypergeometric functions with large parameters. II.
Analysis and Applications (Singapore) 1 (1), pp. 121–128.
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Uniform asymptotic expansions for hypergeometric functions with large parameters. III.
Analysis and Applications (Singapore) 8 (2), pp. 199–210.
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A further method for the evaluation of zeros of Bessel functions and some new asymptotic expansions for zeros of functions of large order.
Proc. Cambridge Philos. Soc. 47, pp. 699–712.
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Legendre functions with both parameters large.
Philos. Trans. Roy. Soc. London Ser. A 278, pp. 175–185.
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34: Bibliography B
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C Mathematical Function Handbook.
McGraw-Hill, Inc., New York.
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Anharmonic oscillator. II. A study of perturbation theory in large order.
Phys. Rev. D 7, pp. 1620–1636.
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Coulomb functions for large charges and small velocities.
Phys. Rev. (2) 97 (2), pp. 542–554.
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Problem of two Coulomb centres at large intercentre separation: Asymptotic expansions from analytical solutions of the Heun equation.
J. Phys. A 30 (2), pp. 559–571.
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35: Bibliography S
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Large orders and summability of eigenvalue perturbation theory: A mathematical overview.
Int. J. Quantum Chem. 21, pp. 3–25.
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36: 2.5 Mellin Transform Methods
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►Similarly, if and can be continued analytically to meromorphic functions in a right half-plane, and if the vertical line of integration can be translated to the right, then we obtain an asymptotic expansion for for large values of .
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►where denotes the Bessel function (§10.2(ii)), and is a large positive parameter.
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37: 18.2 General Orthogonal Polynomials
38: 3.8 Nonlinear Equations
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►for all sufficiently large, where and are independent of , then the sequence is said to have convergence of the
th order.
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