List questions from calculus-of-variations

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Minimize this functional

Published on 11 Jul 2017 - 10:10

294

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Second variation of a functional

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673

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Generalization of the Theorem of Bonnet-Myers

Published on 11 Jul 2017 - 21:40

31

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Differentiate PDE with respect to $f(x)^2$

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137

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A property of eigenfunctions of p-Laplacian in $\mathbb{R}^d$ when $p=d+1$

Published on 24 Feb 2026 - 13:49

41

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Problem with a result about Viscosity Solutions of the Euler-Lagrange PDE

Published on 23 Feb 2026 - 4:19

368

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Second variation formula in differential geometry

Published on 17 Jul 2017 - 18:18

25

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About variational calculus conmutative

Published on 23 Feb 2026 - 19:13

376

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Minimizer of functional and its first derivative

Published on 18 Jul 2017 - 15:49

76

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Why does the generalized Weierstrass theorem not apply to $\Psi(u) = \int_{-1}^1 (xu'(x))^2dx$?

Published on 19 Jul 2017 - 7:45

351

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Variation of Dido's problem

Published on 21 Jul 2017 - 7:33

941

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Computing the first variation of volume: all around confusion

Published on 26 Mar 2026 - 10:59

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Given $F_y - \frac{d}{dx} F_{y'} + \frac{d^2}{dx^2}F_{y''}=0$ where $F$ has no $x$ dependence, show that the first integral is of the form.

Published on 21 Jul 2017 - 21:48

547

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Calculus of variations constraints with different boundaries

Published on 21 Jul 2017 - 22:00

List Question

Invariance of Euler-Lagrange equation

Minimize this functional

Second variation of a functional

Generalization of the Theorem of Bonnet-Myers

Differentiate PDE with respect to $f(x)^2$

A property of eigenfunctions of p-Laplacian in $\mathbb{R}^d$ when $p=d+1$

Problem with a result about Viscosity Solutions of the Euler-Lagrange PDE

Second variation formula in differential geometry

About variational calculus conmutative

Minimizer of functional and its first derivative

Why does the generalized Weierstrass theorem not apply to $\Psi(u) = \int_{-1}^1 (xu'(x))^2dx$?

Variation of Dido's problem

Computing the first variation of volume: all around confusion

Given $F_y - \frac{d}{dx} F_{y'} + \frac{d^2}{dx^2}F_{y''}=0$ where $F$ has no $x$ dependence, show that the first integral is of the form.

Calculus of variations constraints with different boundaries

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