A Mixed-Integer Linear Programming Approach for the Computation of the Minimum-Losses Radial Configuration of Electrical Distribution Networks
By Alberto Borghetti. IEEE Transactions on Power Systems, 2012
107 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Electrical and Electronic Engineering, Safety, Risk, Reliability and Quality
View Paper: https://www.semanticscholar.org/paper/60568aaf70d750fc0ddb3081ad9a9b2b2618a8d3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Control and Systems Engineering
- João P. S. Catalão
- Nikolaos G. Paterakis
- Yujie Tang
- Qiuyu Peng
- Mario V. F. Pereira
- Carmen L. T. Borges
- Ozan Erdinc
- Steven H. Low
In Electrical and Electronic Engineering
- Yujie Tang
- Qiuyu Peng
- João P. S. Catalão
- Nikolaos G. Paterakis
- Anastasios G. Bakirtzis
- Mario V. F. Pereira
- Carmen L. T. Borges
- Gianfranco Chicco
In Safety, Risk, Reliability and Quality
- Mario V. F. Pereira
- João P. S. Catalão
- Carmen L. T. Borges
- Anastasios G. Bakirtzis
- Qiuyu Peng
- Steven H. Low
- Yujie Tang
- Rafael de Sa Ferreira
Citations in the corpus
- A Flexible Mixed-Integer Linear Programming Approach to the AC Optimal Power Flow in Distribution Systems (2014, methodology): “The optimal solution obtained for the system with 37 switchable circuits is identical to that reported in the technical literature [22].”
- Multi-objective reconfiguration of radial distribution systems using reliability indices (2016, background): “Due to the computational burden associated with this type of mathematical programming problems, several attempts to provide accurate linear approximations of the power flow equations have been proposed in the literature [26], [27].”
- Feeder Reconfiguration in Distribution Networks Based on Convex Relaxation of OPF (2015, methodology): “In [10], a mixed-integer linear programming solver is applied to solve the problem after linearization of the power flow equations.”