output
19972026
most citedAnalysis of a Random Forests Model

678 citations

Showing 2015Show all

38 papers · 1 filter

math.AP2015★ 4 cited

The singular limit of the Water-Waves equations in the rigid lid regime

Benoît Mésognon-Gireau

The re-scaled Water-Waves equations depend strongly on the ratio epsilon between the amplitude of the wave and the depth of the water. We investigate in this paper the convergence…

math.AP2015

A dispersive estimate for the linearized Water-Waves equations in finite depth

Benoît Mésognon-Gireau

We prove a dispersive estimate for the solutions of the linearized Water-Waves equations in dimension 1 in presence of a flat bottom. We prove a decay with respect to time t of ord…

math.DG2015★ 48 cited

Lyapounov Functions of closed Cone Fields: from Conley Theory to Time Functions

Patrick Bernard, Stefan Suhr

We propose a theory "a la Conley" for cone fields using a notion of relaxed orbits based on cone enlargements, in the spirit of space time geometry. We work in the setting of close…

math.NT2015★ 26 cited

The Grunwald problem and approximation properties for homogeneous spaces

Cyril Demarche, Giancarlo Lucchini Arteche, Danny Neftin

Given a group and a number field , the Grunwald problem asks whether given field extensions of completions of at finitely many places can be approximated by a single fie…

math.AP2015★ 5 cited

Mathematical analysis of plasmonic resonances for nanoparticles: the full Maxwell equations

Habib Ammari, Matias Ruiz, Sanghyeon Yu +1

In this paper we use the full Maxwell equations for light propagation in order to analyze plasmonic resonances for nanoparticles. We mathematically define the notion of plasmonic r…

math.DG2015★ 19 cited

Higgs bundles, the Toledo invariant and the Cayley correspondence

Olivier Biquard, Oscar Garcia-Prada, Roberto Rubio

We define the Toledo invariant of a G-Higgs bundle on a Riemann surface, where G is a real semisimple group of Hermitian type, and we prove a Milnor-Wood type bound for this invari…

math.DG2015★ 37 cited

Kähler-Einstein metrics on group compactifications

Thibaut Delcroix

We obtain a necessary and sufficient condition of existence of a K{ä}hler-Einstein metric on a -equivariant Fano compactification of a complex connected reductive group…

math.LO2015

A criterion for p-henselianity in characteristic p

Zoé Chatzidakis, Milan Perera

Let be a prime. In this paper we give a proof of the followingresult: A valued field of characteristic $p \textgreater{} 0$ is-henselian if and only if every element…

math.AG2015★ 10 cited

Rational cohomology tori

Olivier Debarre, Zhi Jiang, Martí Lahoz +1

We study normal compact Kähler spaces whose rational cohomology ring is isomorphic to that of a complex torus. We call them rational cohomology tori. We classify, up to dimension t…

math.AG2015★ 7 cited

Rational quintics in the real plane

Ilia Itenberg, Grigory Mikhalkin, Johannes Rau

From a topological viewpoint, a rational curve in the real projective plane is generically a smoothly immersed circle and a finite collection of isolated points. We give an isotopy…

math.DS2015★ 50 cited

Linear response for intermittent maps

V. Baladi, M. Todd

We consider the one parameter family () of Pomeau-Manneville type interval maps for and for $x \in [1/…

math.PR2015★ 29 cited

Maximal displacement of a supercritical branching random walk in a time-inhomogeneous random environment

Bastien Mallein, Piotr Miłoś

The behavior of the maximal displacement of a supercritical branching random walk has been a subject of intense studies for a long time. But only recently the case of time-inhomoge…

math.AT2015★ 23 cited

Pro-categories in homotopy theory

Ilan Barnea, Yonatan Harpaz, Geoffroy Horel

The goal of this paper is to prove an equivalence between the model categorical approach to pro-categories, as studied by Isaksen, Schlank and the first author, and the -ca…

math.AP2015★ 5 cited

Absence of Critical Points of Solutions to the Helmholtz Equation in 3D

Giovanni S. Alberti

The focus of this paper is to show the absence of critical points for the solutions to the Helmholtz equation in a bounded domain , given by \[ \left\{ \beg…

math.ST2015★ 4 cited

The Statistical Performance of Collaborative Inference

Gérard Biau, Kevin Bleakley, Benoit Cadre

The statistical analysis of massive and complex data sets will require the development of algorithms that depend on distributed computing and collaborative inference. Inspired by t…

math.NT2015★ 7 cited

Variétés de Kisin stratifiées et déformations potentiellement Barsotti-Tate

Xavier Caruso, Agnès David, Ariane Mézard

Let F be a unramified finite extension of Qp and rhobar be an irreducible mod p two-dimensional representation of the absolute Galois group of F. The aim of this article is the exp…

math.NA2015★ 29 cited

Nodal and spectral minimal partitions -- The state of the art in 2015 --

Virginie Bonnaillie-Noël, B. Helffer

In this article, we propose a state of the art concerning the nodal and spectral minimal partitions. First we focus on the nodal partitions and give some examples of Courant sharp…

math.AT2015★ 1 cited

An integral model structure and truncation theory for coherent group actions

Yonatan Harpaz, Matan Prasma

In this work we study the homotopy theory of coherent group actions from a global point of view, where we allow both the group and the space acted upon to vary. Using the model of…

math.PR2015★ 8 cited

Renormalizability of Liouville Quantum Gravity at the Seiberg bound

François David, Antti Kupiainen, Rémi Rhodes +1

Liouville Quantum Field Theory can be seen as a probabilistic theory of 2d Riemannian metrics , conjecturally describing scaling limits of discrete -random surfac…

math.DS2015★ 73 cited

Exponential Decay of Correlations for Finite Horizon Sinai Billiard Flows

Viviane Baladi, Mark Demers, Carlangelo Liverani

We prove exponential decay of correlations for the billiard flow associated with a two-dimensional finite horizon Lorentz Gas (i.e., the Sinai billiard flow with finite horizon). A…

math.NA2015

Efficient numerical calculation of drift and diffusion coefficients in the diffusion approximation of kinetic equations

V. Bonnaillie-Noël, J. A. Carrillo, T. Goudon +1

In this paper we study the diffusion approximation of a swarming model given by a system of interacting Langevin equations with nonlinear friction. The diffusion approximation requ…

math.SP2015★ 5 cited

Magnetic Laplacian in sharp three dimensional cones

Virginie Bonnaillie-Noël, Monique Dauge, Nicolas Popoff +1

The core result of this paper is an upper bound for the ground state energyof the magnetic Laplacian with constant magnetic field on cones that are contained in ahalf-space. This b…

math.NT2015★ 16 cited

Hasse principle for generalised Kummer varieties

Yonatan Harpaz, Alexei N. Skorobogatov

The existence of rational points on Kummer varieties associated to 2-coverings of abelian varieties over number fields can sometimes be proved through the variation of the Selmer g…

math.PR2015★ 61 cited

Liouville Quantum Gravity on the complex tori

François David, Rémi Rhodes, Vincent Vargas

In this paper, we construct Liouville Quantum Field Theory (LQFT) on the toroidal topology in the spirit of the 1981 seminal work by Polyakov. Our approach follows the construction…