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Gamma function
(
Γ
)
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Mathematics
Area of mathematics
Analysis
Complex analysis
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Words: 214
Articles: 15
Γ
(
z
)
=
∫
0
∞
t
z
−
1
e
−
t
d
t
for
ℜ
z
>
0
, and
Γ
(
z
+
1
)
=
z
Γ
(
z
)
gives meromorphic continuation.
Table of contents
214
15
Gamma function recurrence
Gamma function
5
Bose integral
Gamma function
14
Euler--Mascheroni constant
Gamma function
6
Weierstrass product for the reciprocal gamma function
Gamma function
13
Digamma function
Gamma function
56
2
Trigamma function
Digamma function
11
Positive zero of the digamma function
Digamma function
29
Gamma reflection formula
Gamma function
2
Gamma duplication formula
Gamma function
21
Beta function
Gamma function
60
3
Beta--gamma identity
Beta function
33
1
Sum-and-ratio substitution for gamma integrals
Beta--gamma identity
20
Logarithmic moments of the Cauchy kernel
Beta function
19
Gamma function asymptotic at zero
Gamma function
26
1
Diagonal beta-function asymptotic at zero
Gamma function asymptotic at zero
11
Ancestors
(5)
Complex analysis
Analysis
Area of mathematics
Mathematics
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(6)
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