Add to ORKGWe first characterize -monotone mappings on the Hilbert ball by using their resolvents and then study the asymptotic behavior of compositions and convex combinations of these resolvents.</p
International audienceWe survey the Hilbert geometry of convex polytopes. In particular we present t...
We answer a few questions raised by S. Fitzpatrick concerning the representation of maximal monotone...
Monotone operators and firmly nonexpansive mappings are essential to modern optimization and fixed p...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
International audienceThis book presents a largely self-contained account of the main results of con...
Abstract. We prove that the metric balls of a Hilbert geometry admit a volume growth at least polyno...
We introduce new representations for maximal monotone operators. We relate them to previous represen...
In this paper, we study convex analysis and its theoretical applications. We first apply important t...
In this paper, we study convex analysis and its theoretical applications. We first apply important t...
Abstract. We survey the Hilbert geometry of convex polytopes. In particular we present two important...
Hilbert geometry is a metric geometry that extends the hyperbolic Cayley-Klein geometry. In this vid...
Abstract. Let H be a real Hilbert space and let C be a nonempty closed convex subset of H. Let α>...
International audienceWe survey the Hilbert geometry of convex polytopes. In particular we present t...
We answer a few questions raised by S. Fitzpatrick concerning the representation of maximal monotone...
Monotone operators and firmly nonexpansive mappings are essential to modern optimization and fixed p...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
We first characterize ρ-monotone mappings on the Hilbert ball by using their resolvents and then stu...
International audienceThis book presents a largely self-contained account of the main results of con...
Abstract. We prove that the metric balls of a Hilbert geometry admit a volume growth at least polyno...
We introduce new representations for maximal monotone operators. We relate them to previous represen...
In this paper, we study convex analysis and its theoretical applications. We first apply important t...
In this paper, we study convex analysis and its theoretical applications. We first apply important t...
Abstract. We survey the Hilbert geometry of convex polytopes. In particular we present two important...
Hilbert geometry is a metric geometry that extends the hyperbolic Cayley-Klein geometry. In this vid...
Abstract. Let H be a real Hilbert space and let C be a nonempty closed convex subset of H. Let α>...
International audienceWe survey the Hilbert geometry of convex polytopes. In particular we present t...
We answer a few questions raised by S. Fitzpatrick concerning the representation of maximal monotone...
Monotone operators and firmly nonexpansive mappings are essential to modern optimization and fixed p...