Euler constant
(0.007 seconds)
1—10 of 332 matching pages
1: 16.15 Integral Representations and Integrals
2: 30.1 Special Notation
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►Flammer (1957) and Abramowitz and Stegun (1964) use for , for , and
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►where is a normalization constant determined by
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real variable. Except in §§30.7(iv), 30.11(ii), 30.13, and 30.14, . | |
real parameter (positive, zero, or negative). | |
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3: 30.5 Functions of the Second Kind
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►Other solutions of (30.2.1) with , , and are
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30.5.1
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30.5.2
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30.5.4
►with as in (30.11.4).
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4: 5.22 Tables
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►Abramowitz and Stegun (1964, Chapter 6) tabulates , , , and for to 10D; and for to 10D; , , , , , , , and for to 8–11S; for to 20S.
Zhang and Jin (1996, pp. 67–69 and 72) tabulates , , , , , , , and for to 8D or 8S; for to 51S.
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►Abramov (1960) tabulates for () , () to 6D.
Abramowitz and Stegun (1964, Chapter 6) tabulates for () , () to 12D.
…Zhang and Jin (1996, pp. 70, 71, and 73) tabulates the real and imaginary parts of , , and for , to 8S.
5: 30.6 Functions of Complex Argument
6: 16.16 Transformations of Variables
7: 8.8 Recurrence Relations and Derivatives
8: 8.2 Definitions and Basic Properties
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►The general values of the incomplete gamma functions
and are defined by
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8.2.3
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►In this subsection the functions and have their general values.
►The function is entire in and .
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►If or , then
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