Disjunctive Programming
By Hanif D. Sherali. Encyclopedia of Optimization, 2009
427 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Computer Networks and Communications
View Paper: https://www.semanticscholar.org/paper/3a6b4c4a6206ac56cf4c90087739d455d6710623
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Andrea Lodi
- Christian Tjandraatmadja
- Thiago Serra
- Amaya Nogales-Gómez
- Pietro Belotti
- Srikumar Ramalingam
- Michele Monaci
- Pierre Bonami
In Computational Theory and Mathematics
- Andrea Lodi
- Juan Pablo Vielma
- Pietro Belotti
- George L. Nemhauser
- Jeff T. Linderoth
- Amaya Nogales-Gómez
- Christian Tjandraatmadja
- Michele Monaci
In Computer Networks and Communications
- Andrea Lodi
- Jeff T. Linderoth
- Juan Pablo Vielma
- Pierre Bonami
- Mustafa R. Kilinç
- George L. Nemhauser
- Pietro Belotti
- Christian Tjandraatmadja
Citations in the corpus
- Modeling disjunctive constraints with a logarithmic number of binary variables and constraints (2008, background): “Using results from disjunctive programming [3,4,6,9,20,41] they showed that, in this case, constraint (1) can be simply modeled as”
- Algorithms and Software for Convex Mixed Integer Nonlinear Programs (2012, background): “In the case of MILP, clever intuition of Balas and Perregaard [12] have eliminated the need to solve such a problem to generate cuts.”
- Bounding and Counting Linear Regions of Deep Neural Networks (2017, background): “More generally, we can represent linear regions as a disjunctive program (Balas, 1979), which consist of a union of polyhedra.”
- On handling indicator constraints in mixed integer programming (2016, background): “, [2,11,19]) to deal with indicator constraints and disjunctions in general.”
- A Conic Representation of the Convex Hull of Disjunctive Sets and Conic Cuts for Integer Second Order Cone Optimization (2015, methodology): “Disjunctive methods in mixed integer linear optimization have been studied extensively during the past decades [4, 5, 13, 17].”
- Mixed Integer Linear Programming Formulation Techniques (2015, background): “Sets of this form usually appear as the feasible regions of certain disjunctive programming problems [10, 11, 13].”