List questions from gaussian-integral

Published on 26 Mar 2026 - 6:08

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Jacobi theta with a matrix

Published on 26 Mar 2026 - 4:35

68

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Trouble understanding Product Notation

Published on 13 Dec 2015 - 5:56

925

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Bounds on Gaussian infinite sum

Published on 14 Dec 2015 - 2:17

204

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Is $\int_{M_{n}(\mathbb{R})} e^{-A^{2}}d\mu$ a convergent integral?

Published on 15 Dec 2015 - 16:24

1.8k

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Mean and Variance of normal distribution given that is greater than $0$

Published on 16 Dec 2015 - 17:50

164

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Is $\int_{M_{n}(\mathbb{R})} e^{-A^{2}}d\mu$ a convergent integral?(2)

Published on 19 Dec 2015 - 10:20

1.4k

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Another way to evaluate $\int_0^{\infty} x^2 e^{-x^2}dx$

Published on 02 Jan 2016 - 11:10

50

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What is this trick called?

Published on 12 Jan 2016 - 20:34

526

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Integral of a Gaussian with Trigonometric functions Involved

Published on 14 Jan 2016 - 15:10

79

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Empirical Process estimation using gaussian density and specific random generator

Published on 14 Jan 2016 - 18:42

152

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Integral of the form $ xe^{f(x)} $

Published on 23 Jan 2016 - 14:57

5.9k

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What is the expected value of cosine of a multivariate Gaussian?

Published on 24 Jan 2016 - 15:12

264

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Is this conjecture about Gaussian integral right or not? $ \int_{-\infty}^{\infty} e^{ix^2} dx=\sqrt{i \pi} = \frac{(1+i)\sqrt{\pi}}{\sqrt{2}}$?

Published on 24 Jan 2016 - 22:58

399

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Upper bound for the multidimensional gaussian integral

Published on 25 Mar 2026 - 14:24

List Question

Multidimensional integral involving a Gaussian function

Jacobi theta with a matrix

Trouble understanding Product Notation

Bounds on Gaussian infinite sum

Is $\int_{M_{n}(\mathbb{R})} e^{-A^{2}}d\mu$ a convergent integral?

Mean and Variance of normal distribution given that is greater than $0$

Is $\int_{M_{n}(\mathbb{R})} e^{-A^{2}}d\mu$ a convergent integral?(2)

Another way to evaluate $\int_0^{\infty} x^2 e^{-x^2}dx$

What is this trick called?

Integral of a Gaussian with Trigonometric functions Involved

Empirical Process estimation using gaussian density and specific random generator

Integral of the form $ xe^{f(x)} $

What is the expected value of cosine of a multivariate Gaussian?

Is this conjecture about Gaussian integral right or not? $ \int_{-\infty}^{\infty} e^{ix^2} dx=\sqrt{i \pi} = \frac{(1+i)\sqrt{\pi}}{\sqrt{2}}$?

Upper bound for the multidimensional gaussian integral

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