List questions from extreme-value-analysis

Published on 23 Feb 2026 - 5:10

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Extreme Value Theorem on an Unbounded Domain

Published on 09 Jan 2020 - 19:08

2.4k

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Gumbel distribution and exponential distribution

Published on 29 Jan 2020 - 22:38

45

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Slowly varying functions and the direction of convergence

Published on 09 Mar 2020 - 15:16

190

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Extreme values of ratios of normal random variables

Published on 10 Mar 2020 - 7:47

30

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Maximum value of P=perimeters

Published on 22 Mar 2020 - 15:58

245

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How to minimize $(x-a)^2+(y-b)^2$ subject to $ \sqrt{a}+\sqrt{b}=\sqrt{2}$?

Published on 28 Apr 2020 - 6:09

264

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Variance of max of $m$ i.i.d. random variables

Published on 09 May 2020 - 9:25

107

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Find the extrema of the absolute value of the complex function

Published on 17 May 2020 - 7:36

101

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Find func extremum for the given condition

Published on 31 May 2020 - 14:30

38

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$y'$ is being eliminated as I solve using Eulers formula what to do?

Published on 07 Jun 2020 - 7:34

47

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If $L(y)=\min_{x\in \mathbb{R}}h(x,y)$ is well defined in $(a,b]$ then is it also well defined on $a$?

Published on 09 Jun 2020 - 7:22

24

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Time until the next maximum?

Published on 30 Jul 2020 - 14:50

223

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Behaviour of the solution of $f'(x) = \beta f(x / \alpha)$ with $0 < \alpha < 1$

Published on 22 Oct 2016 - 17:25

23

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$f(x, y, z) := xy + z^2$ on unit circle $B := \{(x, y, z) \in \mathbb{R}^3, x^2 + y^2 + z^2 \leq 1\}$

Published on 18 Mar 2023 - 23:47

List Question

Converting t-year probability to 1-year probability

Extreme Value Theorem on an Unbounded Domain

Gumbel distribution and exponential distribution

Slowly varying functions and the direction of convergence

Extreme values of ratios of normal random variables

Maximum value of P=perimeters

How to minimize $(x-a)^2+(y-b)^2$ subject to $ \sqrt{a}+\sqrt{b}=\sqrt{2}$?

Variance of max of $m$ i.i.d. random variables

Find the extrema of the absolute value of the complex function

Find func extremum for the given condition

$y'$ is being eliminated as I solve using Eulers formula what to do?

If $L(y)=\min_{x\in \mathbb{R}}h(x,y)$ is well defined in $(a,b]$ then is it also well defined on $a$?

Time until the next maximum?

Behaviour of the solution of $f'(x) = \beta f(x / \alpha)$ with $0 < \alpha < 1$

$f(x, y, z) := xy + z^2$ on unit circle $B := \{(x, y, z) \in \mathbb{R}^3, x^2 + y^2 + z^2 \leq 1\}$

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