output
19952026
most citedInverse Problem for a Curved Quantum Guide

1k citations

Showing 2004Show all

8 papers · 1 filter

math.PR2004

Explicit formulas for a continuous stochastic maturation model. Application to anticancer drug pharmacokinetics/pharmacodynamics

Djalil Chafai, Didier Concordet

We present a continuous time model of maturation and survival, obtained as the limit of a compartmental evolution model when the number of compartments tends to infinity. We establ…

math.ST2004★ 10 cited

On nonparametric maximum likelihood for a class of stochastic inverse problems

Djalil Chafai, Jean-Michel Loubes

We establish the consistency of a nonparametric maximum likelihood estimator for a class of stochastic inverse problems. We proceed by embedding the framework into the general sett…

nlin.PS2004★ 20 cited

Numerical computation of travelling breathers in Klein-Gordon chains

Yannick Sire, Guillaume James

We numerically study the existence of travelling breathers in Klein-Gordon chains, which consist of one-dimensional networks of nonlinear oscillators in an anharmonic on-site poten…

math.PR2004★ 4 cited

Martingales and Profile of Binary Search Trees

Brigitte Chauvin, Thierry Klein, Jean-Francois Marckert +1

We are interested in the asymptotic analysis of the binary search tree (BST) under the random permutation model. Via an embedding in a continuous time model, we get new results, in…

math.AT2004★ 30 cited

The braid groups of the projective plane

Daciberg Lima Goncalves, John Guaschi

Let B_n(RP^2)$ (respectively P_n(RP^2)) denote the braid group (respectively pure braid group) on n strings of the real projective plane RP^2. In this paper we study these braid gr…

cond-mat.stat-mech2004★ 71 cited

Chapman-Enskog derivation of the generalized Smoluchowski equation

Pierre-Henri Chavanis, Philippe Laurencot, Mohammed Lemou

We use the Chapman-Enskog method to derive the Smoluchowski equation from the Kramers equation in a high friction limit. We consider two main extensions of this problem: we take in…