List questions from calculus-of-variations

Published on 21 Oct 2014 - 17:56

302

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Euler Lagrange variational problem with $n$ independent variables and up to the hessian term

Published on 26 Mar 2026 - 11:08

90

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Epi-convergence and normal cones

Published on 22 Oct 2014 - 9:28

126

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Proving a Sobolev-Type inequality (also it is related to variational problem)

Published on 22 Oct 2014 - 23:56

398

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Expanding in powers of $\epsilon$ and big O notation

Published on 25 Mar 2026 - 3:02

415

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Non-differentiable variational calculus (Dido's problem)

Published on 26 Mar 2026 - 9:37

241

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Related Rates Cylinder

Published on 02 Nov 2014 - 19:29

218

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If $V\subset H\subset V^$ is a Gelfand triple, which is the natural inner product on $V^$?

Published on 02 Nov 2014 - 20:57

174

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Minimal surface between two non coaxial rings

Published on 25 Mar 2026 - 8:07

293

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problem with a functional derivative

Published on 04 Nov 2014 - 19:36

54

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Find the minimum of $J = \int_{x_a}^{x_b} [1 + (\frac{dy}{dx})^2]^\frac{1}{2}dx$ with respect to $y(x)$.

Published on 05 Nov 2014 - 20:26

287

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Minimizing the functional using Euler-Lagrange and Cauchy matrix

Published on 24 Mar 2026 - 20:07

200

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Calculus of variations: time of travel between two points

Published on 07 Nov 2014 - 11:30

81

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Select $x(t)$ such that it minimizes $J$, $J = \int_0^T \left[(x - e^{-t})^2 + (\dot{x} + 1)^2\right]dt$.

Published on 10 Nov 2014 - 5:20

10.2k

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Proof of fundamental lemma of calculus of variation.

Published on 11 Nov 2014 - 23:26

List Question

Existence of minimum in $H^{1,2}(\Omega)$

Euler Lagrange variational problem with $n$ independent variables and up to the hessian term

Epi-convergence and normal cones

Proving a Sobolev-Type inequality (also it is related to variational problem)

Expanding in powers of $\epsilon$ and big O notation

Non-differentiable variational calculus (Dido's problem)

Related Rates Cylinder

If $V\subset H\subset V^$ is a Gelfand triple, which is the natural inner product on $V^$?

Minimal surface between two non coaxial rings

problem with a functional derivative

Find the minimum of $J = \int_{x_a}^{x_b} [1 + (\frac{dy}{dx})^2]^\frac{1}{2}dx$ with respect to $y(x)$.

Minimizing the functional using Euler-Lagrange and Cauchy matrix

Calculus of variations: time of travel between two points

Select $x(t)$ such that it minimizes $J$, $J = \int_0^T \left[(x - e^{-t})^2 + (\dot{x} + 1)^2\right]dt$.

Proof of fundamental lemma of calculus of variation.

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