17 citations
- Université Savoie Mont BlancFR9 papers
- Laboratoire de Mathématiques Blaise PascalFR8 papers
- Laboratoire d’Analyse et de Mathématiques AppliquéesFR7 papers
- Centre National de la Recherche ScientifiqueFR3 papers
- Cardinal Stefan Wyszynski University in WarsawPL1 paper
- Czech Academy of SciencesCZ1 paper
- Czech Academy of Sciences, Institute of MathematicsCZ1 paper
- École PolytechniqueFR1 paper
- Heinrich Heine University DüsseldorfDE1 paper
- Institut de Mathématiques de Jussieu-Paris Rive GaucheFR1 paper
- Institut za savremenu istorijuRS1 paper
- Laboratoire d'Informatique de l'École PolytechniqueFR1 paper
22 papers
Variable binding and substitution for (nameless) dummies
André Hirschowitz, Tom Hirschowitz, Ambroise Lafont +1
By abstracting over well-known properties of De Bruijn's representation with nameless dummies, we design a new theory of syntax with variable binding and capture-avoiding substitut…
New bounds for the number of connected components of fewnomial hypersurfaces
Frédéric Bihan, Tristan Humbert, Sébastien Tavenas
We prove that the number of connected components of a smooth hypersurface in the positive orthant of defined by a real polynomial with monomials, where $…
Structures bihamiltoniennes partielles
Patrick Cabau, Fernand Pelletier
We introduce three notions of partial bihamiltonian structures (, et ) in the convenient setting defined by Frölicher, Kri…
Boundary behavior of Robin problems in non-smooth domains
Dorin Bucur, Alessandro Giacomini, Mickaël Nahon
We analyze strict positivity at the boundary for nonnegative solutions of Robin problems in general (non-smooth) domains, e.g. open sets with rectifiable topological boundaries hav…
When is a Minkowski norm strictly sub-convex?
Stéphane Simon, Patrick Verovic
The aim of this paper is to give two complete and simple characterizations of Minkowski norms N on an arbitrary topological real vector space such that the sublevel sets of N are s…
Motivic Vitushkin invariants
Georges Comte, Immanuel Halupczok
We prove the nonarchimedean counterpart of a real inequality involving the metric entropy and measure geometric invariants , called Vitushkin's variations. Our inequality is b…