Question

The differential equations $d\vec{y}/dx=\vec{f}(x,\vec{y},\vec{\lambda}),\vec{y_0}=\vec{f}(x_0)$ has $x_0,\lambda,x\in C^k$ if $\vec{f}\in C^k(D)$

score 12 · Answer 1 · 2022-11-14 11:22:39

The differential equations $d\vec{y}/dx=\vec{f}(x,\vec{y},\vec{\lambda}),\vec{y_0}=\vec{f}(x_0)$ has $x_0,\lambda,x\in C^k$ if $\vec{f}\in C^k(D)$

score 12 · Answer 2 · 2026-03-22 10:22:47

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Algorithm for best measure of discrepancy taking into account different sample sizes and applying gradient mapping

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score 12 · Answer 3 · 2026-02-26 18:49:26

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What is the occupation measure for constrained risk-averse markov decision processes with only expectation constraints (no risk constraints)?

Published on 26 Feb 2026 - 18:49

score 12 · Answer 4 · 2026-02-26 18:46:25

Let $u$ be the first Dirichlet eigenfunction, does there exist $\epsilon,\delta>0$ such that $|\nabla u(x)|\geq\epsilon$ for any $x$ st $u(x)<\delta$

score 12 · Answer 5 · 2022-05-30 18:20:46

If $S_n = \sum_{j = 1}^n X_j$ is $\mathcal{F}_n$ measureable is $S_n^2 - \mathbb{V}[S_n]$ also $\mathcal{F}_n$ measureable?

score 12 · Answer 6 · 2026-03-27 14:51:51

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Construction of a special diffeomorphism with some special properties

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score 12 · Answer 7 · 2022-04-28 01:23:52

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. Find the dimension of a rectangular piece of a lot that can be covered by 500 meters of barbed wire fence

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score 12 · Answer 8 · 2022-04-13 16:01:28

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Expand a Gaussian numerically with a basis of functions

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score 12 · Answer 9 · 2022-03-22 16:43:00

Let consider the sequence $(x_n)_n$ such that, $x_{n+1}= a^{\frac{x_n}{a}}$ where $x_1= a^{\frac{1}{a}}$ and $a$ is an natural number greater than 1.

score 12 · Answer 10 · 2026-02-26 20:38:39

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Why are these numbers are an inferential and a descriptive statistic?

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score 12 · Answer 11 · 2026-02-26 20:35:51

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score 12 · Answer 12 · 2026-02-26 20:37:11

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Simultaneous reduction to pseudo-permutations

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score 12 · Answer 13 · 2026-02-26 20:42:47

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Integrability of $F(x) = \int_0^1 f(k) \exp(i g(k) x) dk$ when $g(k)$ has poles

Published on 26 Feb 2026 - 20:42

score 12 · Answer 14 · 2026-02-26 20:35:51

Find constants $a_i \in \Re$, $b_i \in[0,4]$ such that $\psi(x)$ can be as $\psi(x)= \sum_{i=1}^3 a_ih(x-b_i)$ for $x \in [0,4]$

score 12 · Answer 15 · 2021-10-06 22:29:27

How can I find the minimum of $F(\vec{x}) = \sum_{i=1}^{n} (a_i x_i)^2 \left(\sum_{i \neq j}^{n} (a_i x_i) (a_j x_j)\right)^{-1}$?

List Question

The differential equations $d\vec{y}/dx=\vec{f}(x,\vec{y},\vec{\lambda}),\vec{y_0}=\vec{f}(x_0)$ has $x_0,\lambda,x\in C^k$ if $\vec{f}\in C^k(D)$

Algorithm for best measure of discrepancy taking into account different sample sizes and applying gradient mapping

What is the occupation measure for constrained risk-averse markov decision processes with only expectation constraints (no risk constraints)?

Let $u$ be the first Dirichlet eigenfunction, does there exist $\epsilon,\delta>0$ such that $|\nabla u(x)|\geq\epsilon$ for any $x$ st $u(x)<\delta$

If $S_n = \sum_{j = 1}^n X_j$ is $\mathcal{F}_n$ measureable is $S_n^2 - \mathbb{V}[S_n]$ also $\mathcal{F}_n$ measureable?

Construction of a special diffeomorphism with some special properties

. Find the dimension of a rectangular piece of a lot that can be covered by 500 meters of barbed wire fence

Expand a Gaussian numerically with a basis of functions

Let consider the sequence $(x_n)_n$ such that, $x_{n+1}= a^{\frac{x_n}{a}}$ where $x_1= a^{\frac{1}{a}}$ and $a$ is an natural number greater than 1.

Why are these numbers are an inferential and a descriptive statistic?

Rank binary tree structure in total binary trees for node count n

Simultaneous reduction to pseudo-permutations

Integrability of $F(x) = \int_0^1 f(k) \exp(i g(k) x) dk$ when $g(k)$ has poles

Find constants $a_i \in \Re$, $b_i \in[0,4]$ such that $\psi(x)$ can be as $\psi(x)= \sum_{i=1}^3 a_ih(x-b_i)$ for $x \in [0,4]$

How can I find the minimum of $F(\vec{x}) = \sum_{i=1}^{n} (a_i x_i)^2 \left(\sum_{i \neq j}^{n} (a_i x_i) (a_j x_j)\right)^{-1}$?

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