Question

Can a logarithm function with two variable be expressed as a Meijer-G function?

score 140 · Answer 1 · 2019-03-17 18:35:08

140

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Can a logarithm function with two variable be expressed as a Meijer-G function?

Published on 17 Mar 2019 - 18:35

score 470 · Answer 2 · 2026-03-25 07:38:56

470

Views

Yet another difficult logarithmic integral

Published on 25 Mar 2026 - 7:38

score 661 · Answer 3 · 2019-03-19 17:52:58

661

Views

Bounding a polynomial from below

Published on 19 Mar 2019 - 17:52

score 244 · Answer 4 · 2019-03-20 12:02:11

244

Views

Conjugate of Bessel functions of purely imaginary order

Published on 20 Mar 2019 - 12:02

score 209 · Answer 5 · 2026-03-25 17:26:11

209

Views

Reference Request: Parabolic Cylinder Functions (decaying at $+ \infty$), Order and Type in the Parameter

Published on 25 Mar 2026 - 17:26

score 95 · Answer 6 · 2026-03-25 07:44:53

95

Views

On the functions $\mathrm{Gi}_{s}^{p,q}(x)=\sum\limits_{n\geq0}\frac{x^{pn+q}}{(pn+q)^s}$

Published on 25 Mar 2026 - 7:44

score 67 · Answer 7 · 2026-03-27 12:13:33

67

Views

Solving $1=\Gamma\left(\frac{d}{2}\right)-\Gamma\left(\frac{d}{2}, 2t \right)$

Published on 27 Mar 2026 - 12:13

score 48 · Answer 8 · 2019-03-22 16:45:04

48

Views

Evaluating the asymptotics of parabolic cylinder equations arising from coupled ODE's

Published on 22 Mar 2019 - 16:45

score 332 · Answer 9 · 2019-03-23 18:51:15

332

Views

$I = \int_0^k z^{m_1 - 1} \ln(1 + z) \left(\frac{m_1 z}{a} + \frac{m_2}{b} \right)^{-(m_1 + m_2)} \mathrm dz.$

Published on 23 Mar 2019 - 18:51

score 279 · Answer 10 · 2026-03-27 09:37:46

279

Views

Hypergeometric series for $\mathrm{Cl}_2(\pi/3)$

Published on 27 Mar 2026 - 9:37

score 302 · Answer 11 · 2026-03-26 18:40:54

302

Views

What is the Puiseux series of the Bessel function $J_n(n)$?

Published on 26 Mar 2026 - 18:40

score 141 · Answer 12 · 2026-03-26 07:58:17

141

Views

In a elliptic coordinate system,is there any existing solution for Laplace equation?

Published on 26 Mar 2026 - 7:58

score 57 · Answer 13 · 2019-03-27 20:01:53

57

Views

Definite integral of a hypergeometric function

Published on 27 Mar 2019 - 20:01

score 100 · Answer 14 · 2019-03-28 02:58:32

100

Views

Proof clarification $-\int_0^{\pi/12}\log(\tan t)dt=\frac23\mathrm G$

Published on 28 Mar 2019 - 2:58

score 86 · Answer 15 · 2019-03-28 12:08:55

86

Views

Completeness of the functions $ exp(im\phi)$ in $[0,2\pi]$

Published on 28 Mar 2019 - 12:08

List Question

Can a logarithm function with two variable be expressed as a Meijer-G function?

Yet another difficult logarithmic integral

Bounding a polynomial from below

Conjugate of Bessel functions of purely imaginary order

Reference Request: Parabolic Cylinder Functions (decaying at $+ \infty$), Order and Type in the Parameter

On the functions $\mathrm{Gi}_{s}^{p,q}(x)=\sum\limits_{n\geq0}\frac{x^{pn+q}}{(pn+q)^s}$

Solving $1=\Gamma\left(\frac{d}{2}\right)-\Gamma\left(\frac{d}{2}, 2t \right)$

Evaluating the asymptotics of parabolic cylinder equations arising from coupled ODE's

$I = \int_0^k z^{m_1 - 1} \ln(1 + z) \left(\frac{m_1 z}{a} + \frac{m_2}{b} \right)^{-(m_1 + m_2)} \mathrm dz.$

Hypergeometric series for $\mathrm{Cl}_2(\pi/3)$

What is the Puiseux series of the Bessel function $J_n(n)$?

In a elliptic coordinate system,is there any existing solution for Laplace equation?

Definite integral of a hypergeometric function

Proof clarification $-\int_0^{\pi/12}\log(\tan t)dt=\frac23\mathrm G$

Completeness of the functions $ exp(im\phi)$ in $[0,2\pi]$

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