Question

Global maximum and minimum on a sphere

score 678 · Answer 1 · 2021-01-31 10:17:37

678

Views

Global maximum and minimum on a sphere

Published on 31 Jan 2021 - 10:17

score 443 · Answer 2 · 2021-02-04 19:18:40

443

Views

Gradient´s direction of constraints (Lagrange multiplier)

Published on 04 Feb 2021 - 19:18

score 201 · Answer 3 · 2021-02-05 17:07:11

201

Views

Lagrange's method

Published on 05 Feb 2021 - 17:07

score 57 · Answer 4 · 2026-03-29 17:31:44

57

Views

What Geometry Does This Mistaken Constrained Optimization Approach Suggest?

Published on 29 Mar 2026 - 17:31

score 47 · Answer 5 · 2021-02-06 08:57:04

47

Views

How to determine the maximum area of the triangle given by

Published on 06 Feb 2021 - 8:57

score 140 · Answer 6 · 2026-04-08 01:53:24

140

Views

How to solve this optimization by using Lagrangian?

Published on 08 Apr 2026 - 1:53

score 74 · Answer 7 · 2021-02-08 12:02:44

74

Views

Maximum value of $(x−1)^2+ (y−1)^2+ (z−1)^2$ with constraint $x^2+y^2+z^2 ≤2 , z≤1$

Published on 08 Feb 2021 - 12:02

score 139 · Answer 8 · 2026-04-08 19:08:34

139

Views

1-week study plan to read chapters 1-5 of Boyd & Vandenberghe

Published on 08 Apr 2026 - 19:08

score 1.8k · Answer 9 · 2026-04-08 12:10:14

1.8k

Views

Optimizing a Conical Frustum Using Partial Differentiation

Published on 08 Apr 2026 - 12:10

score 127 · Answer 10 · 2021-02-14 14:22:14

127

Views

Why function is maximum at intersection of the level curve with its constrained curve?

Published on 14 Feb 2021 - 14:22

score 59 · Answer 11 · 2021-02-17 05:13:04

59

Views

Usefulness of the "Lagrange function" $\Lambda(\mathbf x,\mathbf \lambda) = f(\mathbf x) - \sum_{i=1}^m \mathbf \lambda_i \Phi_i(\mathbf x)$

Published on 17 Feb 2021 - 5:13

score 189 · Answer 12 · 2026-04-08 05:35:48

189

Views

Constrained optimization-Book recommendation

Published on 08 Apr 2026 - 5:35

score 53 · Answer 13 · 2021-02-22 07:20:37

53

Views

Lagrange optimization with probabilistic constraints

Published on 22 Feb 2021 - 7:20

score 69 · Answer 14 · 2026-03-29 17:27:36

69

Views

$D=\{(a,b,c,d,e)\in\mathbb{R}^5 \mid ax^4+bx^3+cx^2+dx+e=0\}$ Prove that ${(1,2,-4,3,-2)}\in \operatorname{int}(D)$

Published on 29 Mar 2026 - 17:27

score 33 · Answer 15 · 2021-02-27 13:24:51

33

Views

Find a Lagrange multipliers problem on a sphere in $\mathbb{R}^d$ which proves the inequality of arithmetic and geometric means

Published on 27 Feb 2021 - 13:24

List Question

Global maximum and minimum on a sphere

Gradient´s direction of constraints (Lagrange multiplier)

Lagrange's method

What Geometry Does This Mistaken Constrained Optimization Approach Suggest?

How to determine the maximum area of the triangle given by

How to solve this optimization by using Lagrangian?

Maximum value of $(x−1)^2+ (y−1)^2+ (z−1)^2$ with constraint $x^2+y^2+z^2 ≤2 , z≤1$

1-week study plan to read chapters 1-5 of Boyd & Vandenberghe

Optimizing a Conical Frustum Using Partial Differentiation

Why function is maximum at intersection of the level curve with its constrained curve?

Usefulness of the "Lagrange function" $\Lambda(\mathbf x,\mathbf \lambda) = f(\mathbf x) - \sum_{i=1}^m \mathbf \lambda_i \Phi_i(\mathbf x)$

Constrained optimization-Book recommendation

Lagrange optimization with probabilistic constraints

$D=\{(a,b,c,d,e)\in\mathbb{R}^5 \mid ax^4+bx^3+cx^2+dx+e=0\}$ Prove that ${(1,2,-4,3,-2)}\in \operatorname{int}(D)$

Find a Lagrange multipliers problem on a sphere in $\mathbb{R}^d$ which proves the inequality of arithmetic and geometric means

Trending Questions

Popular # Hahtags

Popular Questions