List questions from variational-analysis

Published on 14 May 2022 - 14:06

87

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Variational analysis for Schrodinger bridges

Published on 22 May 2022 - 21:03

67

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Variational Lower Bound with latent SDE

Published on 26 May 2022 - 16:55

66

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Intrepreting the correction equations $x_{n+1}=x_n+\lambda f(x_n)$ and $x_{n+1}=x_n+\lambda g(x_n)f(x_n)$ in the Variational Iteration Method

Published on 01 Jun 2022 - 12:15

28

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Maximizing $\mathrm{tr}\bigg(\Big[\int_{\mathbb{R}^d} \nabla u(x) \otimes \nabla u(x) \, \mathrm{d}x\Big]^{-1}\bigg)$ on unit ball

Published on 04 Jun 2022 - 17:30

249

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Proof for the the classical variational characterization of Dirichlet eigenvalues (Poincaré Principle):

Published on 07 Jun 2022 - 2:51

78

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Derivation of the equivalence between Stein's Method and Minimizing the KL-Divergence of a perturbed distribution (Calculus of Variations)

Published on 07 Jun 2022 - 19:03

751

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Proof of the Pohozaev Identity

Published on 23 Jun 2022 - 15:07

143

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Variational problem with constraint involving a functional

Published on 27 Jun 2022 - 12:27

186

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Are subgradients bounded on compact subsets of an open set?

Published on 08 Jul 2022 - 2:26

64

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A kind of pertubation of laplacian is an Fredholm operator

Published on 22 Jul 2022 - 2:05

75

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Rewriting $y^{\prime \prime}(t)+\lambda^{2} y(t)+g(y(t))=0$ into integral form using variation-of-constant formula.

Published on 25 Jul 2022 - 13:23

338

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Variational Calculus - Derivation of Lagrangian Equation

Published on 13 Aug 2022 - 18:41

132

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The sub-supersolution to solve an PDE

Published on 27 Aug 2022 - 22:33

42

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Using a version of Ekeland variational principle to minimize a functional

Published on 09 Sep 2022 - 0:35

List Question

Ekeland's variational principle for functional unbounded from below.

Variational analysis for Schrodinger bridges

Variational Lower Bound with latent SDE

Intrepreting the correction equations $x_{n+1}=x_n+\lambda f(x_n)$ and $x_{n+1}=x_n+\lambda g(x_n)f(x_n)$ in the Variational Iteration Method

Maximizing $\mathrm{tr}\bigg(\Big[\int_{\mathbb{R}^d} \nabla u(x) \otimes \nabla u(x) \, \mathrm{d}x\Big]^{-1}\bigg)$ on unit ball

Proof for the the classical variational characterization of Dirichlet eigenvalues (Poincaré Principle):

Derivation of the equivalence between Stein's Method and Minimizing the KL-Divergence of a perturbed distribution (Calculus of Variations)

Proof of the Pohozaev Identity

Variational problem with constraint involving a functional

Are subgradients bounded on compact subsets of an open set?

A kind of pertubation of laplacian is an Fredholm operator

Rewriting $y^{\prime \prime}(t)+\lambda^{2} y(t)+g(y(t))=0$ into integral form using variation-of-constant formula.

Variational Calculus - Derivation of Lagrangian Equation

The sub-supersolution to solve an PDE

Using a version of Ekeland variational principle to minimize a functional

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