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In spite of its simple and natural formulation, this problem is difficult to solve.
For simple models based on Hodgkin-Huxley formulation this problem is normally overcome by using the Rush-Larsen (RL) method [ 40].
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We propose a novel formulation for this problem using 2-index binary variables and node currents, and compare it to other 2-index formulations from the literature.
We present an ILP formulation of this problem.
A mixed-integer programming formulation of this problem is presented.
A relaxed formulation of this problem is introduced, which allows for composite materials as admissible designs.
CPLEX software was used from a binary linear formulation for this problem.
We provide a Bayesian stochastic dynamic programming (DP) formulation of this problem.
A well known formulation of this problem is the mixed integer linear program.
The mathematical formulation of this problem becomes a multi-objective MILP (moMILP).
Mathematical formulation of this problem is given, which has O(n2) variables and constraints.
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