Question

A probability may related to the Gaussian Hypergeometric function and its combination with other special functions.

score 37 · Answer 1 · 2026-03-28 20:57:55

37

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A probability may related to the Gaussian Hypergeometric function and its combination with other special functions.

Published on 28 Mar 2026 - 20:57

score 51 · Answer 2 · 2023-12-14 07:21:30

51

Views

Hypergeometric Functions (2F1) positive everywhere

Published on 14 Dec 2023 - 7:21

score 53 · Answer 3 · 2023-12-14 14:35:20

53

Views

Limit case of formula with hypergeometric functions ratio

Published on 14 Dec 2023 - 14:35

score 65 · Answer 4 · 2023-12-15 14:55:28

65

Views

Closed form expression of the countour integral of Gamma functions combined with a Gaussian hypergeometric function?

Published on 15 Dec 2023 - 14:55

score 139 · Answer 5 · 2023-12-17 22:58:20

139

Views

In Pascal's triangle without the $1$s, what is the sum of $n$th powers of the reciprocals?

Published on 17 Dec 2023 - 22:58

score 34 · Answer 6 · 2026-02-23 10:14:23

34

Views

Sequential testing of enriched categories

Published on 23 Feb 2026 - 10:14

score 57 · Answer 7 · 2023-12-22 19:28:08

57

Views

Closed form for the following sum of Binomial coefficients

Published on 22 Dec 2023 - 19:28

score 119 · Answer 8 · 2023-12-29 07:46:47

119

Views

Is the Gaussian hypergeometric function ${}_2F_1$ bigger than 1?

Published on 29 Dec 2023 - 7:46

score 34 · Answer 9 · 2026-03-25 08:12:38

34

Views

Riemann surface of the hypergeometric function

Published on 25 Mar 2026 - 8:12

score 51 · Answer 10 · 2024-01-02 09:37:01

51

Views

An integral involving Gaussian hypergeometric function and exponential function

Published on 02 Jan 2024 - 9:37

score 47 · Answer 11 · 2024-01-05 20:09:33

47

Views

Equivalent of a special Generalized hypergeometric function

Published on 05 Jan 2024 - 20:09

score 91 · Answer 12 · 2024-01-10 08:25:46

91

Views

For all $z\in\mathbb{C}$ and an arbitrary $b\in\mathbb{R}$, ${}_2F_1(a,b,b,z)=(1-z)^{-a}$

Published on 10 Jan 2024 - 8:25

score 53 · Answer 13 · 2026-03-27 00:09:36

53

Views

Transformation from Hypergeometric to Whittaker.

Published on 27 Mar 2026 - 0:09

score 97 · Answer 14 · 2024-01-14 12:13:49

97

Views

$\displaystyle \int\frac{x^m}{(a^n\pm x^n)^p}\mathrm{d}x$ in terms of elementary functions

Published on 14 Jan 2024 - 12:13

score 71 · Answer 15 · 2024-01-16 13:00:41

71

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Is there a asymtopic bound to a confluent hypergeometric function of ${_1F_1}(n,1.5n,nz)$?

Published on 16 Jan 2024 - 13:00

List Question

A probability may related to the Gaussian Hypergeometric function and its combination with other special functions.

Hypergeometric Functions (2F1) positive everywhere

Limit case of formula with hypergeometric functions ratio

Closed form expression of the countour integral of Gamma functions combined with a Gaussian hypergeometric function?

In Pascal's triangle without the $1$s, what is the sum of $n$th powers of the reciprocals?

Sequential testing of enriched categories

Closed form for the following sum of Binomial coefficients

Is the Gaussian hypergeometric function ${}_2F_1$ bigger than 1?

Riemann surface of the hypergeometric function

An integral involving Gaussian hypergeometric function and exponential function

Equivalent of a special Generalized hypergeometric function

For all $z\in\mathbb{C}$ and an arbitrary $b\in\mathbb{R}$, ${}_2F_1(a,b,b,z)=(1-z)^{-a}$

Transformation from Hypergeometric to Whittaker.

$\displaystyle \int\frac{x^m}{(a^n\pm x^n)^p}\mathrm{d}x$ in terms of elementary functions

Is there a asymtopic bound to a confluent hypergeometric function of ${_1F_1}(n,1.5n,nz)$?

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