List questions from error-function

394

Views

Proving that $\int_0^\infty \frac{\operatorname{erf}(1/x)\operatorname{erfc}(1/x)}{x}dx=\frac{2G}{\pi}$

Published on 25 Mar 2026 - 0:53

391

Views

How do I solve equations involving the error function?

Published on 07 Aug 2019 - 16:05

184

Views

Inaginary error function with imaginary operand

Published on 12 Aug 2019 - 10:27

199

Views

Expanding the Error Function for (very) small values

Published on 12 Aug 2019 - 15:36

640

Views

Is the integration of a gaussian function divided by polynomial possible?

Published on 25 Mar 2026 - 17:43

632

Views

Fourier transform of $\operatorname{erfc}^3\left|x\right|$

Published on 14 Mar 2014 - 20:32

64

Views

Understanding Variance

Published on 21 Mar 2014 - 21:54

127

Views

Integrate $ x\cdot e^{i\omega x - x^2}$ from $0$ to $\infty$

Published on 08 Apr 2014 - 8:14

199

Views

Determining a value $c$ such that $f(c) = \sum_{i=1}^n \left|\frac{y_i-c}{y_i}\right|v_i$ is minimized

Published on 08 Apr 2014 - 10:53

108

Views

Converting this sum to integral (possible?). The goal is to get error function

Published on 26 Mar 2026 - 9:20

310

Views

Differentiation under integral sign

Published on 21 Apr 2014 - 12:30

105

Views

Integration involving complicated exponential form

Published on 24 Apr 2014 - 21:24

183

Views

Integral of cumulative normal

Published on 25 Apr 2014 - 0:38

435

Views

Error Term of Chebyshev inequality?

Published on 30 Apr 2014 - 20:56

2.2k

Views

Approximating the erf function

Published on 04 May 2014 - 11:42

List Question

Proving that $\int_0^\infty \frac{\operatorname{erf}(1/x)\operatorname{erfc}(1/x)}{x}dx=\frac{2G}{\pi}$

How do I solve equations involving the error function?

Inaginary error function with imaginary operand

Expanding the Error Function for (very) small values

Is the integration of a gaussian function divided by polynomial possible?

Fourier transform of $\operatorname{erfc}^3\left|x\right|$

Understanding Variance

Integrate $ x\cdot e^{i\omega x - x^2}$ from $0$ to $\infty$

Determining a value $c$ such that $f(c) = \sum_{i=1}^n \left|\frac{y_i-c}{y_i}\right|v_i$ is minimized

Converting this sum to integral (possible?). The goal is to get error function

Differentiation under integral sign

Integration involving complicated exponential form

Integral of cumulative normal

Error Term of Chebyshev inequality?

Approximating the erf function

Trending Questions

Popular # Hahtags

Popular Questions