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Stable maps from surfaces to the plane with prescribed branching data
(Topology and its Applications, 2018)
t-perfection is always strong for claw-free graphs
(SIAM PUBLICATIONS, 2010)
A connected graph G is called t-perfect if its stable set polytope is
determined by the non-negativity, edge and odd-cycle inequalities. More-
over, G is called strongly t-perfect if this system is totally dual inte-
gral. ...
Stable partitions in many division problems: the proportional and the sequential dictator solutions
(Springer, 2015-09)
We study how to partition a set of agents in a stable way when each coalition in the partition has to share a unit of a perfectly divisible good, and each agent has symmetric single-peaked preferences on the unit interval ...
Characterizing N+-perfect line graphs
(Wiley, 2017-01)
The aim of this paper is to study the Lovász-Schrijver PSD operator N+ applied to the edge relaxation of the stable set polytope of a graph. We are particularly interested in the problem of characterizing graphs for which ...
A maximum principle for infinite time asymptotically stable impulsive dynamic control systems
(2010-12-01)
We consider an infinite horizon optimal impulsive control problems for which a given cost function is minimized by choosing control strategies driving the state to a point in a given closed set C ∞. We present necessary ...
A maximum principle for infinite time asymptotically stable impulsive dynamic control systems
(2010-12-01)
We consider an infinite horizon optimal impulsive control problems for which a given cost function is minimized by choosing control strategies driving the state to a point in a given closed set C ∞. We present necessary ...
A Note on Large Deviations for the Stable Marriage of Poisson and Lebesgue with Random Appetites
(SPRINGER/PLENUM PUBLISHERSNEW YORK, 2012)
Let IaS,a"e (d) be a set of centers chosen according to a Poisson point process in a"e (d) . Let psi be an allocation of a"e (d) to I in the sense of the Gale-Shapley marriage problem, with the additional feature that every ...