transcendental functions
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1: Bibliography E
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Higher Transcendental Functions. Vol. I.
McGraw-Hill Book Company, Inc., New York-Toronto-London.
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Higher Transcendental Functions. Vol. II.
McGraw-Hill Book Company, Inc., New York-Toronto-London.
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Higher Transcendental Functions. Vol. III.
McGraw-Hill Book Company, Inc., New York-Toronto-London.
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2: 32.2 Differential Equations
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►For arbitrary values of the parameters , , , and , the general solutions of – are transcendental, that is, they cannot be expressed in closed-form elementary functions.
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3: Bibliography M
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Handbook of Integral Transforms of Higher Transcendental Functions: Theory and Algorithmic Tables.
Ellis Horwood Ltd./John Wiley & Sons, Inc, Chichester/New York.
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Nested sums, expansion of transcendental functions, and multiscale multiloop integrals.
J. Math. Phys. 43 (6), pp. 3363–3386.
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4: Bibliography G
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A continued fraction algorithm for the computation of higher transcendental functions in the complex plane.
Math. Comp. 21 (97), pp. 18–29.
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5: 32.10 Special Function Solutions
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►The solution (32.10.34) is an essentially transcendental function of both constants of integration since with and does not admit an algebraic first integral of the form , with a constant.
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6: Bibliography P
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7: Bibliography B
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Transcendental Functions Satisfying Nonhomogeneous Linear Differential Equations.
The Macmillan Co., New York.
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8: Bibliography C
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9: 2.2 Transcendental Equations
§2.2 Transcendental Equations
►Let be continuous and strictly increasing when and … ►An important case is the reversion of asymptotic expansions for zeros of special functions. …where and () is the coefficient of in the asymptotic expansion of (Lagrange’s formula for the reversion of series). …Applications to real and complex zeros of Airy functions are given in Fabijonas and Olver (1999). …10: Bibliography F
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Generalized parabolic cylinder functions.
Asymptotic Anal. 5 (6), pp. 517–531.
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Complex zeros of the error function and of the complementary error function.
Math. Comp. 27 (122), pp. 401–407.
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Expansions of hypergeometric functions in hypergeometric functions.
Math. Comp. 15 (76), pp. 390–395.
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Spheroidal Wave Functions.
Stanford University Press, Stanford, CA.
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Solution of the transcendental equation
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Comm. ACM 16 (2), pp. 123–124.
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