Question

Variational calculus on Lie algebra valued one forms - Chern-simons theory

score 111 · Answer 1 · 2021-03-09 23:33:34

111

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Variational calculus on Lie algebra valued one forms - Chern-simons theory

Published on 09 Mar 2021 - 23:33

score 333 · Answer 2 · 2021-03-13 06:40:41

333

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Extremal of the variational problem $J[y] = \int_{0}^1 (y'(x))^2 dx$ with the conditions $y(0)=0$, $y(1) = 1$ and $\int_{0}^1 y(x)dx =0$

Published on 13 Mar 2021 - 6:40

score 759 · Answer 3 · 2021-03-24 06:54:14

759

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Natural boundary conditions for a variational problem when $~f~$ is a function of higher order derivatives of $~y~$

Published on 24 Mar 2021 - 6:54

score 266 · Answer 4 · 2021-03-24 07:14:34

266

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Extremal of $J[y] = \int_{0}^{1}e^x \sqrt{1 + y'^2} dx$ where $y \in C^2[0,1]$

Published on 24 Mar 2021 - 7:14

score 483 · Answer 5 · 2021-03-25 13:17:58

483

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First variation and Gâteaux derivatives

Published on 25 Mar 2021 - 13:17

score 97 · Answer 6 · 2021-03-28 09:06:57

97

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A transforms converts an unbounded sequence into bounded

Published on 28 Mar 2021 - 9:06

score 44 · Answer 7 · 2021-03-31 18:12:52

44

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Can I move arbitrary function inside integral?

Published on 31 Mar 2021 - 18:12

score 47 · Answer 8 · 2021-04-04 10:14:29

47

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Solution for $F = \int^{b}_{a}{f(y'(x)) dx} \mbox{ min }$ with $\frac{d }{dp}f(p) = 0$ for $f(x,z,p) = f(p)$ and $f$ is convex.

Published on 04 Apr 2021 - 10:14

score 175 · Answer 9 · 2021-04-06 15:23:42

175

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Existence of a global or local minimizer of $F(u) = \int^{b}_{a}{u'(x)^2 + \arctan(u(x)) dx}$

Published on 06 Apr 2021 - 15:23

score 1.2k · Answer 10 · 2021-04-07 16:47:29

1.2k

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weak variational formulation of Poisson equation with Dirichlet boundary conditions

Published on 07 Apr 2021 - 16:47

score 608 · Answer 11 · 2021-04-13 15:16:02

608

Views

Variational inequality or partial differential inequality

Published on 13 Apr 2021 - 15:16

score 150 · Answer 12 · 2021-04-18 22:13:14

150

Views

Chain rule involving Fréchet derivative

Published on 18 Apr 2021 - 22:13

score 22 · Answer 13 · 2021-05-01 14:04:40

22

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Are the solutions of the Euler Lagrange equation OPTIMAL

Published on 01 May 2021 - 14:04

score 88 · Answer 14 · 2021-05-04 04:24:14

88

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A problem about calculus of variations

Published on 04 May 2021 - 4:24

score 241 · Answer 15 · 2021-05-08 04:24:58

241

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relation between total derivative and directional derivative, Gateaux and Frechet derivative

Published on 08 May 2021 - 4:24

List Question

Variational calculus on Lie algebra valued one forms - Chern-simons theory

Extremal of the variational problem $J[y] = \int_{0}^1 (y'(x))^2 dx$ with the conditions $y(0)=0$, $y(1) = 1$ and $\int_{0}^1 y(x)dx =0$

Natural boundary conditions for a variational problem when $~f~$ is a function of higher order derivatives of $~y~$

Extremal of $J[y] = \int_{0}^{1}e^x \sqrt{1 + y'^2} dx$ where $y \in C^2[0,1]$

First variation and Gâteaux derivatives

A transforms converts an unbounded sequence into bounded

Can I move arbitrary function inside integral?

Solution for $F = \int^{b}_{a}{f(y'(x)) dx} \mbox{ min }$ with $\frac{d }{dp}f(p) = 0$ for $f(x,z,p) = f(p)$ and $f$ is convex.

Existence of a global or local minimizer of $F(u) = \int^{b}_{a}{u'(x)^2 + \arctan(u(x)) dx}$

weak variational formulation of Poisson equation with Dirichlet boundary conditions

Variational inequality or partial differential inequality

Chain rule involving Fréchet derivative

Are the solutions of the Euler Lagrange equation OPTIMAL

A problem about calculus of variations

relation between total derivative and directional derivative, Gateaux and Frechet derivative

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