List questions from gaussian-integral

Published on 24 Mar 2016 - 13:50

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are there any polynomial-exponential, bell-shaped functions?

Published on 24 Mar 2016 - 18:29

301

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Repeated Indefinite Integration of Gaussian Integral

Published on 01 Apr 2016 - 14:50

1.4k

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Multivariate Gaussian in a Sphere

Published on 07 Apr 2016 - 0:51

149

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$V_0=\frac{\rho_0}{4\pi \epsilon_o}\iiint_0^{\infty}\frac{e^{-(x^2+2y^2+2z^2)}}{\sqrt{x^2+y^2+z^2}} dxdydz$

Published on 09 Apr 2016 - 18:08

50

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gaussian distribution. Proakis book

Published on 13 Apr 2016 - 20:23

138

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Backwards PDE with Gaussian Kernel

Published on 25 Mar 2026 - 18:50

307

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Integral with Dirac delta function

Published on 25 Apr 2016 - 16:45

190

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Integration over D-dimensional euclidean space

Published on 29 Apr 2016 - 6:19

591

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Gaussian integral $\int_{-\infty}^\infty \exp(-(x+\mathrm iY)^2)\,\mathrm d x$ along $[-R,R]+\mathrm i[0,Y]$

Published on 01 May 2016 - 14:13

598

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Definite Gaussian/exponential integral

Published on 24 May 2016 - 14:47

926

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Rate of convergence for quadratures

Published on 26 Mar 2026 - 9:41

2.9k

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Expected value of $x^t\Sigma x$ for multivariate normal distribution $N(0,\Sigma)$

Published on 16 Jun 2016 - 2:36

2.7k

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Gauss quadrature infinite segment

Published on 21 Jun 2016 - 12:22

681

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Integral $\iint xy\frac{1}{\sqrt{b}}\exp\left[-\frac{(x-y)^2}{2b}\right]\sqrt{\frac{2}{c}}\exp\left[-\frac{(x+y)^2}{4c}\right].$

Published on 23 Jun 2016 - 21:35

List Question

Gaussian integration involving operators

are there any polynomial-exponential, bell-shaped functions?

Repeated Indefinite Integration of Gaussian Integral

Multivariate Gaussian in a Sphere

$V_0=\frac{\rho_0}{4\pi \epsilon_o}\iiint_0^{\infty}\frac{e^{-(x^2+2y^2+2z^2)}}{\sqrt{x^2+y^2+z^2}} dxdydz$

gaussian distribution. Proakis book

Backwards PDE with Gaussian Kernel

Integral with Dirac delta function

Integration over D-dimensional euclidean space

Gaussian integral $\int_{-\infty}^\infty \exp(-(x+\mathrm iY)^2)\,\mathrm d x$ along $[-R,R]+\mathrm i[0,Y]$

Definite Gaussian/exponential integral

Rate of convergence for quadratures

Expected value of $x^t\Sigma x$ for multivariate normal distribution $N(0,\Sigma)$

Gauss quadrature infinite segment

Integral $\iint xy\frac{1}{\sqrt{b}}\exp\left[-\frac{(x-y)^2}{2b}\right]\sqrt{\frac{2}{c}}\exp\left[-\frac{(x+y)^2}{4c}\right].$

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