A special ordered set approach for optimizing a discontinuous separable piecewise linear function
type: Item
instance of: scholarly article
title: A special ordered set approach for optimizing a discontinuous separable piecewise linear function
zbMATH Open document ID: 1163.90758
published in: Operations Research Letters
publication date: 2008-08-06T00:00:00Z
Mathematics Subject Classification ID: 90C30
zbMATH DE Number: 5306950
zbMATH Keywords: piecewise linear optimization
zbMATH Keywords: special ordered set
author: I. R. jun. de Farias
author: Ming Zhao
author: Hong-xia Zhao
describes a project that uses: AMPL
MaRDI profile type: Publication
full work available at URL: j.orl.2007.05.004
OpenAlex ID: W2137477972
cites work: Q3701206
cites work: Solving nonlinear resistive networks using piecewise-linear analysis and simplicial subdivision
cites work: A Comparison of Mixed-Integer Programming Models for Nonconvex Piecewise Linear Cost Minimization Problems
cites work: On the Significance of Solving Linear Programming Problems with Some Integer Variables
cites work: Integer Programming and Combinatorial Optimization
cites work: A generalized assignment problem with special ordered sets: a polyhedral approach.
cites work: Branch-and-cut for combinatorial optimisation problems without auxiliary binary variables
cites work: Q4198056
cites work: Simulation of hybrid circuits in constraint logic programming
cites work: Models for representing piecewise linear cost functions
cites work: A Branch-and-Cut Algorithm Without Binary Variables for Nonconvex Piecewise Linear Optimization
cites work: Portfolio optimization problem under concave transaction costs and minimal transaction unit constraints
cites work: On the Solution of Discrete Programming Problems
cites work: Mixed integer models for the stationary case of gas network optimization
cites work: Integer and mixed-integer programming models: General properties
cites work: Mixed integer minimization models for piecewise-linear functions of a single variable
cites work: Large-Scale Portfolio Optimization
cites work: Nonconvex, lower semicontinuous piecewise linear optimization
DOI: 10.1016/J.ORL.2007.05.004
description: scientific article; zbMATH DE number 5306950