Cardinality Networks and Their Applications
By Roberto Javier Asín Achá, Robert Nieuwenhuis, Albert Oliveras, Enric Rodríguez-carbonell. 2009
80 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Computer Networks and Communications
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
- Peter James Stuckey
- Alexey Ignatiev
- Joao Marques-Silva
- Jinqiang Yu
- Pierre Le Bodic
- António Morgado
- Emir Demirovi'c
- J. Berg
In Computational Theory and Mathematics
- Peter James Stuckey
- Alexey Ignatiev
- Joao Marques-Silva
- Jinqiang Yu
- Pierre Le Bodic
- António Morgado
- Emir Demirovi'c
- J. Berg
In Computer Networks and Communications
- Joao Marques-Silva
- Alexey Ignatiev
- Peter James Stuckey
- António Morgado
- Pierre Le Bodic
- Emir Demirovi'c
- J. Berg
Citations in the corpus
- Optimal Decision Lists using SAT (2020, background): “2009, Chapter 2) (also see (Ası́n et al. 2009; Bailleux and Boufkhad 2003; Batcher 1968; Sinz 2005)).”
- Computing Optimal Decision Sets with SAT (2020, background): “Also note that any of the known cardinality encodings can be used to represent constraint (1) [9, Chapter 2] (also see [1, 5, 7, 53]).”
- Core-Boosted Linear Search for Incomplete MaxSAT (2019, background): “Similar constraints are encountered in many different domains, as such a lot of research has been put into developing efficient CNF encodings of them [46, 11, 27].”
- Efficient SAT-Based Encodings of Conditional Cardinality Constraints (2018, unknown): “[17, 3, 15, 13, 1, 11]) and pseudo-boolean constraints (e.”
- PySAT: A Python Toolkit for Prototyping with SAT Oracles (2018, background): “There are multiple ways to encode cardinality constraints into a set of clauses and most state-of-the-art cardinality encodings are supported by PySAT including pairwise and bitwise encodings [38], sequential counters [48], sorting networks [7], cardinality networks [3], ladder/regular [2, 16], tota”