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20062026
most citedSymmetry Matters for Sizes of Extended Formulations

44 citations · 213 across the 38 of their papers we have counts for

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6 papers · 1 filter

math.OC2018★ 2 cited

Optimizing Bivariate Partial Information Decomposition

Abdullah Makkeh, Dirk Oliver Theis

None of the BROJA information decomposition measures $\mbox{SI}, \mbox{CI}, \mbox{UIy}, \mbox{UIz}$ are convex or concave over the probability simplex. In this paper, we provide fo…

math.OC2018★ 32 cited

BROJA-2PID: A robust estimator for bivariate partial information decomposition

Abdullah Makkeh, Dirk Oliver Theis, Raul Vicente

Makkeh, Theis, and Vicente found in [8] that Cone Programming model is the most robust to compute the Bertschinger et al. partial information decompostion (BROJA PID) measure [1].…

math.OC2012

Compact Formulations of the Steiner Traveling Salesman Problem and Related Problems

Adam N. Letchford, Saeideh D. Nasiri, Dirk Oliver Theis

The Steiner Traveling Salesman Problem (STSP) is a variant of the Traveling Salesman Problem (TSP) that is particularly suitable when dealing with sparse networks, such as road net…

math.OC2008

The Virtual Private Network Design Problem with Concave Costs (Oberwolfach abstract)

Samuel Fiorini, Gianpaolo Oriolo, Laura Sanità +1

The symmetric Virtual Private Network Design (VPND) problem is concerned with buying capacity on links (edges) in a communication network such that certain traffic demands can be m…

math.OC2007★ 4 cited

The VPN Tree Routing Conjecture for Outerplanar Networks

Samuel Fiorini, Gianpaolo Oriolo, Laura Sanità +1

The VPN Tree Routing Conjecture is a conjecture about the Virtual Private Network Design problem. It states that the symmetric version of the problem always has an optimum solution…

math.OC2006★ 2 cited

Odd minimum cut sets and b-matchings revisited

Adam N. Letchford, Dirk Oliver Theis

The famous Padberg-Rao separation algorithm for b-matching polyhedra can be implemented to run in O(n^2m log(n^2/m)) time in the uncapacitated case, and in O(nm^2 log(n^2/m)) time…