List questions from variational-analysis

Published on 02 May 2018 - 5:45

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Variational Equation in Perturbation Theory Chapter of Arnold Geometric Methods in ODE

Published on 27 May 2018 - 20:20

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Permutation and combinations using chairs?

Published on 02 Jun 2018 - 18:34

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Lagrange Multipliers for Bingham Flow

Published on 05 Jun 2018 - 10:08

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Equivalent variational formula for eigenvalues

Published on 05 Jun 2018 - 18:11

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Finding a specific set of functions. (Please, read the description)

Published on 09 Jun 2018 - 23:16

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Bounded-length path that maximizes work in non-conservative field

Published on 11 Jun 2018 - 9:51

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Mean field approximation

Published on 20 Jun 2018 - 11:55

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Best path in vectorfield

Published on 23 Jun 2018 - 19:30

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$0\leq f,g\in C^{1},\int_{a}^{b}\sqrt{f}\geq\int_{a}^{b}\sqrt{g}\implies\int_a^b f\geq\int_{a}^{b}g$?

Published on 07 Jul 2018 - 22:14

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Variational methods

Published on 25 Jul 2018 - 12:33

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Understanding Arnold's definition of "differentiable"

Published on 26 Jul 2018 - 19:34

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Variational formulation of a parabolic equation

Published on 27 Jul 2018 - 12:16

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If $f$ is proper, lsc, and $\frac{f(x) + f(y)}{2} = f^{**}\left(\frac{x + y}{2}\right) \implies x = y$, is $f$ necessarily convex?

Published on 01 Aug 2018 - 5:21

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Properties of the $\frac{1}{2}x^2$ function relevant for variational analysis in mathematical physics

Published on 19 Aug 2018 - 9:46

List Question

Lagrange multiplier for PDE

Variational Equation in Perturbation Theory Chapter of Arnold Geometric Methods in ODE

Permutation and combinations using chairs?

Lagrange Multipliers for Bingham Flow

Equivalent variational formula for eigenvalues

Finding a specific set of functions. (Please, read the description)

Bounded-length path that maximizes work in non-conservative field

Mean field approximation

Best path in vectorfield

$0\leq f,g\in C^{1},\int_{a}^{b}\sqrt{f}\geq\int_{a}^{b}\sqrt{g}\implies\int_a^b f\geq\int_{a}^{b}g$?

Variational methods

Understanding Arnold's definition of "differentiable"

Variational formulation of a parabolic equation

If $f$ is proper, lsc, and $\frac{f(x) + f(y)}{2} = f^{**}\left(\frac{x + y}{2}\right) \implies x = y$, is $f$ necessarily convex?

Properties of the $\frac{1}{2}x^2$ function relevant for variational analysis in mathematical physics

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