List questions from lagrange-multiplier

Published on 07 Dec 2014 - 5:03

333

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Minimization of a weighted least-squares problem by Lagrange multiplier method

Published on 08 Dec 2014 - 6:18

61

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how to setup the Lagrange multiplier for contraints such as $0\leq x \leq 1$

Published on 08 Dec 2014 - 10:47

1.1k

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Maximum / Minimum Cost of a Box

Published on 10 Dec 2014 - 6:51

623

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Minimize squared distance to origin from a paraboloid

Published on 17 Dec 2014 - 1:14

2.8k

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To find the Maximum and minimum value of f over square

Published on 17 Dec 2014 - 12:39

2k

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Using Lagrange multipliers to find the extrema of $f(x,y) = e^{2xy}$ subject to $x^2+y^2 = 16$

Published on 19 Dec 2014 - 2:46

65

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How do I find this distance?

Published on 19 Dec 2014 - 3:13

323

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Nash Bargaining Equilibrium with exponential utilities

Published on 25 Mar 2026 - 13:59

400

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Let $C$ be the curve of intersection of the plane $x+y-z=0$ with ellipsoid $\frac{x^2}4+\frac{y^2}5+\frac{z^2}{25}=1$.

Published on 01 Jan 2015 - 20:11

136

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The constraint subset of $H_0^1(\Omega)$ is a $C^1$-submanifold.

Published on 02 Jan 2015 - 17:52

50

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continuity of lagrangian

Published on 03 Oct 2019 - 5:05

53

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Maximising a quadratic function under a constraint

Published on 25 Mar 2026 - 23:25

77

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Inequality $\Big(\frac{1}{3}\Big)^{\frac{1}{27}}\leq ab^{abc}+bc^{abc}+ca^{abc}\leq 1$

Published on 05 Oct 2019 - 13:28

49

Views

Finding minima using Lagrange multipliers

Published on 09 Oct 2019 - 10:43

List Question

Will this optimisation give the global maximum?

Minimization of a weighted least-squares problem by Lagrange multiplier method

how to setup the Lagrange multiplier for contraints such as $0\leq x \leq 1$

Maximum / Minimum Cost of a Box

Minimize squared distance to origin from a paraboloid

To find the Maximum and minimum value of f over square

Using Lagrange multipliers to find the extrema of $f(x,y) = e^{2xy}$ subject to $x^2+y^2 = 16$

How do I find this distance?

Nash Bargaining Equilibrium with exponential utilities

Let $C$ be the curve of intersection of the plane $x+y-z=0$ with ellipsoid $\frac{x^2}4+\frac{y^2}5+\frac{z^2}{25}=1$.

The constraint subset of $H_0^1(\Omega)$ is a $C^1$-submanifold.

continuity of lagrangian

Maximising a quadratic function under a constraint

Inequality $\Big(\frac{1}{3}\Big)^{\frac{1}{27}}\leq ab^{abc}+bc^{abc}+ca^{abc}\leq 1$

Finding minima using Lagrange multipliers

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