relations to other functions
1—10 of 161 matching pages
§16.7 Relations to Other Functions
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§6.11 Relations to Other Functions
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Incomplete Gamma Function
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Confluent Hypergeometric Function
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6.11.2
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§13.18 Relations to Other Functions
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§13.18(i) Elementary Functions
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§13.18(ii) Incomplete Gamma Functions
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§13.18(iii) Modified Bessel Functions
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§13.18(iv) Parabolic Cylinder Functions
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§7.11 Relations to Other Functions
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Incomplete Gamma Functions and Generalized Exponential Integral
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Confluent Hypergeometric Functions
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Generalized Hypergeometric Functions
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§12.7 Relations to Other Functions
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§12.7(i) Hermite Polynomials
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§12.7(ii) Error Functions, Dawson’s Integral,
and Probability Function
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§12.7(iii) Modified Bessel Functions
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§12.7(iv) Confluent Hypergeometric Functions
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§13.6 Relations to Other Functions
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§13.6(ii) Incomplete Gamma Functions
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§13.6(iii) Modified Bessel Functions
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§13.6(iv) Parabolic Cylinder Functions
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§13.6(vi) Generalized Hypergeometric Functions
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§10.39 Relations to Other Functions
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Elementary Functions
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Parabolic Cylinder Functions
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Confluent Hypergeometric Functions
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Generalized Hypergeometric Functions and Hypergeometric Function
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§10.16 Relations to Other Functions
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Elementary Functions
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Parabolic Cylinder Functions
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Confluent Hypergeometric Functions
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Generalized Hypergeometric Functions
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§20.9 Relations to Other Functions
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§20.9(i) Elliptic Integrals
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§20.9(ii) Elliptic Functions and Modular Functions
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►The
relations (
20.9.1) and (
20.9.2) between
and
(or
) are solutions of
Jacobi’s inversion problem; see
Baker (1995) and
Whittaker and Watson (1927, pp. 480–485).
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§20.9(iii) Riemann Zeta Function
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§19.10 Relations to Other Functions
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§19.10(i) Theta and Elliptic Functions
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