房产继承公证书【somewhat微aptao168】83w
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1: 4.13 Lambert -Function
§4.13 Lambert -Function
►The Lambert -function is the solution of the equation … ►Other solutions of (4.13.1) are other branches of . … ►Properties include: … ►For integrals of use the substitution , and . …2: Software Index
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Open Source Collections and Systems.
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4.48(iv) Lambert -Function | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | a | |||||||||||||||||
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7.25(iii) , , , | ✓ | ✓ | a | ✓ | ✓ | ✓ | ✓ | ✓ | |||||||||||||||||
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13.32(ii) , , , , , | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | a | ||||||||||||
13.32(iii) , , , , , | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | ✓ | a | |||||||||||||||||
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These are collections of software (e.g. libraries) or interactive systems of a somewhat broad scope. Contents may be adapted from research software or may be contributed by project participants who donate their services to the project. The software is made freely available to the public, typically in source code form. While formal support of the collection may not be provided by its developers, within active projects there is often a core group who donate time to consider bug reports and make updates to the collection.
3: 27.20 Methods of Computation: Other Number-Theoretic Functions
4: Bibliography E
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Properties of a Raman atom-laser output coupler.
J. Phys. B 32 (12), pp. 2935–2950.
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Some recent results on the zeros of Bessel functions and orthogonal polynomials.
J. Comput. Appl. Math. 133 (1-2), pp. 65–83.
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Waring’s problem.
Amer. Math. Monthly 78 (1), pp. 10–36.
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Real orthogonalizing weights for Bessel polynomials.
J. Comput. Appl. Math. 49 (1-3), pp. 51–57.
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On an integral inequality.
Proc. Roy. Soc. London Ser. A 357, pp. 271–288.
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5: Bibliography B
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Real values of the -function.
ACM Trans. Math. Software 21 (2), pp. 161–171.
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The double confluent Heun equation: Characteristic exponent and connection formulae.
Methods Appl. Anal. 1 (3), pp. 348–370.
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Bernoulli numbers and polynomials of arbitrary complex indices.
Appl. Math. Lett. 5 (6), pp. 83–88.
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Riemann zeta function: Rapidly converging series and integral representations.
Appl. Math. Lett. 5 (2), pp. 83–88.
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The Borel transform and its use in the summation of asymptotic expansions.
Stud. Appl. Math. 105 (2), pp. 83–113.
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6: Bibliography I
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Further investigations into the periodic Lamé functions.
Proc. Roy. Soc. Edinburgh 60, pp. 83–99.
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-Series from a Contemporary Perspective.
Contemporary Mathematics, Vol. 254, American Mathematical Society, Providence, RI.
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The Riemann Zeta-Function.
A Wiley-Interscience Publication, John Wiley & Sons Inc., New York.
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7: 23.10 Addition Theorems and Other Identities
8: Bibliography S
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Numerics of the generalized Lambert function.
ACM Commun. Comput. Algebra 48 (2), pp. 42–56.
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Asymptotic series of generalized Lambert function.
ACM Commun. Comput. Algebra 47 (3), pp. 75–83.
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General relativity and quantum mechanics: towards a generalization of the Lambert function: a generalization of the Lambert function.
Appl. Algebra Engrg. Comm. Comput. 17 (1), pp. 41–47.
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Characterization of Jacobian varieties in terms of soliton equations.
Invent. Math. 83 (2), pp. 333–382.
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Text-book on Spherical Astronomy.
Fifth edition, Cambridge University Press, Cambridge.
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9: Bibliography K
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Unimodal sequences show that Lambert is Bernstein.
C. R. Math. Acad. Sci. Soc. R. Can. 33 (2), pp. 50–56.
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Bernstein, Pick, Poisson and related integral expressions for Lambert
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Integral Transforms Spec. Funct. 23 (11), pp. 817–829.
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Some extensions of W. Gautschi’s inequalities for the gamma function.
Math. Comp. 41 (164), pp. 607–611.
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Fourier Analysis.
2nd edition, Cambridge University Press, Cambridge.
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The Korteweg-de Vries Equation and Related Evolution Equations.
In Nonlinear Wave Motion (Proc. AMS-SIAM Summer Sem., Clarkson
Coll. Tech., Potsdam, N.Y., 1972), A. C. Newell (Ed.),
Lectures in Appl. Math., Vol. 15, pp. 61–83.
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10: Bibliography
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Algorithm 724: Program to calculate F-percentiles.
ACM Trans. Math. Software 19 (4), pp. 481–483.
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Some orthogonal -polynomials.
Math. Nachr. 30, pp. 47–61.
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Functional inequalities for complete elliptic integrals and their ratios.
SIAM J. Math. Anal. 21 (2), pp. 536–549.
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Tables of Lamé Polynomials.
Pergamon Press, The Macmillan Co., New York.
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Solid State Physics.
Holt, Rinehart and Winston, New York.
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