Extension complexity: Difference between revisions

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| doi = 10.1287/moor.2021.1137
| journal = [[Mathematics of Operations Research]]
| title = Regular matroids have polynomial extension complexity}}</ref>| volume = 47
| pages = 540–559
| s2cid = 202660764
}}</ref>
 
<ref name=at>{{citation
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| title = On the extension complexity of combinatorial polytopes
| volume = 153
| year = 2015| s2cid = 254143169 }}</ref>
 
<ref name=balas>{{citation
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| title = Projection, lifting and extended formulation in integer and combinatorial optimization
| volume = 140
| year = 2005| s2cid = 18252683 }}</ref>
 
<ref name=bdk>{{citation
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| title = On the existence of 0/1 polytopes with high semidefinite extension complexity
| volume = 153
| year = 2015}}</ref>| s2cid = 254144689
| url = https://ir.cwi.nl/pub/24053
| arxiv = 1305.3268
}}</ref>
 
<ref name=btn>{{citation
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| title = Extended formulations in combinatorial optimization
| volume = 204
| year = 2013}}</ref>| s2cid = 254236751
| citeseerx = 10.1.1.483.9715
}}</ref>
 
<ref name=frt>{{citation
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| title = Extended formulations for polygons
| volume = 48
| year = 2012}}</ref>| s2cid = 254032514
}}</ref>
 
<ref name=kaibel>{{citation
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| title = Proceedings of the Forty-Seventh Annual ACM on Symposium on Theory of Computing, STOC 2015, Portland, OR, USA, June 14-17, 2015
| title-link = Symposium on Theory of Computing
| year = 2015}}</ref>| isbn = 978-1-4503-3536-2
| s2cid = 14438019
}}</ref>
 
<ref name=rothvoss>{{citation
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| title = The matching polytope has exponential extension complexity
| volume = 64
| year = 2017}}</ref>| s2cid = 47045361
}}</ref>
 
}}
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[[Category:Polyhedral combinatorics]]
 
 
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