Question

Expressing a finite sum in terms of special functions

score 76 · Answer 1 · 2014-04-29 06:04:55

76

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Expressing a finite sum in terms of special functions

Published on 29 Apr 2014 - 6:04

score 101 · Answer 2 · 2014-05-16 19:28:01

101

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Proving that $\displaystyle\|\frac{\partial ^n}{\partial x^n}\frac{1}{x^2+1}\|_\infty =o\left({2^n (n+1)!} \right)$

Published on 16 May 2014 - 19:28

score 102 · Answer 3 · 2014-05-18 10:21:24

102

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On confluent hypergeomtric differential equation

Published on 18 May 2014 - 10:21

score 78 · Answer 4 · 2026-03-25 08:05:52

78

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Finding another solution in certain form (confluent hypergeometric series)

Published on 25 Mar 2026 - 8:05

score 208 · Answer 5 · 2014-05-19 00:44:31

208

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Parking cars and vans into car-, van, and car/van- parking spots

Published on 19 May 2014 - 0:44

score 930 · Answer 6 · 2014-05-27 13:20:29

930

Views

probability distribution and expected value.

Published on 27 May 2014 - 13:20

score 197 · Answer 7 · 2014-05-27 18:08:05

197

Views

Asymptotic approximation to find the Barnes integral

Published on 27 May 2014 - 18:08

score 75 · Answer 8 · 2014-05-28 11:00:50

75

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An integral involve Guassian Hypergeomstric function.

Published on 28 May 2014 - 11:00

score 806 · Answer 9 · 2014-05-28 16:46:47

806

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About the confluent versions of Appell Hypergeometric Function and Lauricella Functions

Published on 28 May 2014 - 16:46

score 306 · Answer 10 · 2014-06-07 17:31:31

306

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Hypergeometric function with negative $b$ and $a>c>0$

Published on 07 Jun 2014 - 17:31

score 386 · Answer 11 · 2014-06-19 10:43:08

386

Views

Probability Distributions Question about Freethrows

Published on 19 Jun 2014 - 10:43

score 173 · Answer 12 · 2014-06-21 17:27:00

173

Views

Contour integral $\int^\pi_{-\pi}(a-\cos\theta)^b\exp(c\cos\theta)d\theta$ assuming $a>1$, $b>0$, $c>0$

Published on 21 Jun 2014 - 17:27

score 247 · Answer 13 · 2014-06-25 09:19:25

247

Views

About the integral forms of Appell Hypergeometric Function and Lauricella Functions

Published on 25 Jun 2014 - 9:19

score 162 · Answer 14 · 2014-06-27 10:04:04

162

Views

Compute the indefinite integral $I=\int y^{-a}(1−y)^{b-1} dy$ or $I=\int_{d}^1 y^{-a}(1−y)^{b-1} dy$

Published on 27 Jun 2014 - 10:04

score 89 · Answer 15 · 2014-06-28 23:14:48

89

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Integral $\int^\infty_{-\infty}\int^\infty_{-\infty}(\frac{(x-x_1)^2+(y-y_1)^2}{s_1^2}+1)^{-a_1-1}(\frac{(x-x_2)^2+(y-y_2)^2}{s_2^2}+1)^{-a_2-1}dxdy$

Published on 28 Jun 2014 - 23:14

List Question

Expressing a finite sum in terms of special functions

Proving that $\displaystyle\|\frac{\partial ^n}{\partial x^n}\frac{1}{x^2+1}\|_\infty =o\left({2^n (n+1)!} \right)$

On confluent hypergeomtric differential equation

Finding another solution in certain form (confluent hypergeometric series)

Parking cars and vans into car-, van, and car/van- parking spots

probability distribution and expected value.

Asymptotic approximation to find the Barnes integral

An integral involve Guassian Hypergeomstric function.

About the confluent versions of Appell Hypergeometric Function and Lauricella Functions

Hypergeometric function with negative $b$ and $a>c>0$

Probability Distributions Question about Freethrows

Contour integral $\int^\pi_{-\pi}(a-\cos\theta)^b\exp(c\cos\theta)d\theta$ assuming $a>1$, $b>0$, $c>0$

About the integral forms of Appell Hypergeometric Function and Lauricella Functions

Compute the indefinite integral $I=\int y^{-a}(1−y)^{b-1} dy$ or $I=\int_{d}^1 y^{-a}(1−y)^{b-1} dy$

Integral $\int^\infty_{-\infty}\int^\infty_{-\infty}(\frac{(x-x_1)^2+(y-y_1)^2}{s_1^2}+1)^{-a_1-1}(\frac{(x-x_2)^2+(y-y_2)^2}{s_2^2}+1)^{-a_2-1}dxdy$

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