List questions from calculus-of-variations

Published on 16 Jun 2014 - 16:37

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Higher Order Functional Equations

Published on 16 Jun 2014 - 21:59

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Optimization problem using Reproducing Kernel Hilbert Spaces

Published on 19 Jun 2014 - 19:37

395

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Regularity of a Weak Solution to Fokker-Planck Equation

Published on 22 Jun 2014 - 19:29

412

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Spherical rearrangement

Published on 22 Mar 2026 - 23:53

512

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Division of plane into equal area regions

Published on 26 Jun 2014 - 19:16

198

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The curve of shortest length bounding given area

Published on 28 Jun 2014 - 21:06

502

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Integral invariant under parametrization

Published on 29 Jun 2014 - 15:34

400

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Variation of the determinant of a Jacobian

Published on 29 Jun 2014 - 18:20

37

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Why $\widetilde m = argmin_{m \in \mathcal P(X)} E[m]$ implies $\widetilde m (\arg \min \frac{\delta E}{\delta m}[\widetilde m]) =1$?

Published on 30 Jun 2014 - 15:47

793

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Finding maximum rate of change of total derivatives

Published on 04 Jul 2014 - 16:16

227

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Functional Extremum

Published on 04 Jul 2014 - 17:14

378

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Question on Moment of inertia about center of mass of a smooth plane curve.

Published on 25 Mar 2026 - 23:42

317

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Does calculus of variations have a close connection to Feynman's ''differentiation under the integral sign''?

Published on 12 Jul 2014 - 22:10

2.2k

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Variational Principles: Lagrange Multipliers

Published on 14 Jul 2014 - 16:40

List Question

Geodesics of a cone

Higher Order Functional Equations

Optimization problem using Reproducing Kernel Hilbert Spaces

Regularity of a Weak Solution to Fokker-Planck Equation

Spherical rearrangement

Division of plane into equal area regions

The curve of shortest length bounding given area

Integral invariant under parametrization

Variation of the determinant of a Jacobian

Why $\widetilde m = argmin_{m \in \mathcal P(X)} E[m]$ implies $\widetilde m (\arg \min \frac{\delta E}{\delta m}[\widetilde m]) =1$?

Finding maximum rate of change of total derivatives

Functional Extremum

Question on Moment of inertia about center of mass of a smooth plane curve.

Does calculus of variations have a close connection to Feynman's ''differentiation under the integral sign''?

Variational Principles: Lagrange Multipliers

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