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Optimization problem: $\min \limits_{\mathbf{q}} \sum_{n=1}^N q_n$, s.t. $\frac{c_{nn} q_n }{\sum_{m \ne n} c_{nm} q_m } \ge a$

score 6.9k · Answer 1 · 2016-05-23 16:11:14

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Optimization problem: $\min \limits_{\mathbf{q}} \sum_{n=1}^N q_n$, s.t. $\frac{c_{nn} q_n }{\sum_{m \ne n} c_{nm} q_m } \ge a$

Published on 23 May 2016 - 16:11

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List Question

Optimization problem: $\min \limits_{\mathbf{q}} \sum_{n=1}^N q_n$, s.t. $\frac{c_{nn} q_n }{\sum_{m \ne n} c_{nm} q_m } \ge a$

How to convert a non-linear constraint to a linear constraint for integer programming?

Hottest and coldest points on a heated circular plate (use Lagrange multipliers)

Which optimization method when Hessian is singular?

Problem with finding Karush-Kuhn-Tucker points and checking for global or local minima.

Weight Modification for Computationally-Efficient Nonlinear Least Squares Optimization

Nonlinear optimization with constraints; is changing variables an reliable approach?

Index of a stationary point of constrained optimization

How do I solve the following equality-constrained quadratic program?

How to solve this problem through bisection search or any other method?

Constrained optimization problem of 4 variables!

Falsi regula using maple

How can I solve this optimization problem?

Is Lagrangian Multiplier Equivalent to Brute Force for binary decision variables

Solving Optimization Problem (Orthogonal Projection) Using Projected Sub Gradient / Dual Projected Subgradient

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