Now showing items 1-5 of 5

    • Daniilidis, Aris; Sepulcre, Juan Matías; Venegas M., Francisco (Polish Acad Sciences Inst Mathematics-IMPAN, 2021)
      A construction analogous to that of Godefroy-Kalton for metric spaces allows one to embed isometrically, in a canonical way, every quasi-metric space (X, d) in an asymmetric normed space F-a (X, d) (its quasi-metric free ...
    • Conforti, Michele; Cornuéjols, Gérard; Daniilidis, Aris; Lemaréchal, Claude; Malick, Jerome (Informs, 2015)
      We consider the separation problem for sets X that are pre-images of a given set S by a linear mapping. Classical examples occur in integer programming, as well as in other optimization problems such as complementarity. ...
    • Daniilidis, Aris; Drusvyatskiy, D.; Lewis, A. S. (Canadian Mathematical Society, 2015)
      We prove that quasiconvex functions always admit descent trajec- tories bypassing all non-minimizing critical points.
    • Daniilidis, Aris; David, G.; Durand Cartagena, E.; Lemenant, A. (Springer, 2015)
      It is hereby established that, in Euclidean spaces of finite dimension, bounded self-contracted curves have finite length. This extends the main result of Daniilidis et al. (J. Math. Pures Appl. 94:183–199, 2010) concerning ...
    • Daniilidis, Aris; Goberna, M. A.; López, M. A.; Lucchetti, R. (Springer, 2015)
      This paper studies stability properties of linear optimization problems with finitely many variables and an arbitrary number of constraints, when only left hand side coefficients can be perturbed. The coefficients of the ...