Pochhammer%20double-loop%20contour
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11—20 of 260 matching pages
11: 17.13 Integrals
12: 16.13 Appell Functions
13: 17.2 Calculus
14: 25.5 Integral Representations
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25.5.7
, .
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§25.5(iii) Contour Integrals
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25.5.20
,
βΊwhere the integration contour is a loop around the negative real axis; it starts at , encircles the origin once in the positive direction without enclosing any of the points , , …, and returns to .
…The contour here is any loop that encircles the origin in the positive direction not enclosing any of the points , , ….
15: 17.11 Transformations of -Appell Functions
16: 25.11 Hurwitz Zeta Function
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25.11.10
, .
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25.11.28
, , .
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βΊwhere the integration contour is a loop around the negative real axis as described for (25.5.20).
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25.11.43
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17: 8 Incomplete Gamma and Related
Functions
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18: 28 Mathieu Functions and Hill’s Equation
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19: Errata
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Equation (17.11.2)
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Linking
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Subsection 17.2(i)
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Chapters 8, 20, 36
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References
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17.11.2
The factor originally used in the denominator has been corrected to be .
Pochhammer and -Pochhammer symbols in several equations now correctly link to their definitions.
A sentence was added recommending §27.14(ii) for properties of .