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20022014
most citedInferring population history with DIYABC: a user-friendly approach to Approximate Bayesian Computation

688 citations

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20 papers · 1 filter

math.AP2013

Existence of global strong solution for Korteweg system with large infinite energy initial data

Boris Haspot

This work is devoted to the study of the initial boundary value problem for a general isothermal model of capillary fluids derived by J.E Dunn and J.Serrin (1985), which can be use…

math.AP20134 cited

Homogenization and asymptotics for small transaction costs: the multidimensional case

Dylan Possamaï, H. Mete Soner, Nizar Touzi

In the context of the multi-dimensional infinite horizon optimal consumption-investment problem with proportional transaction costs, we provide the first order expansion in small t…

math.AP201239 cited

Sharp interpolation inequalities on the sphere : new methods and consequences

Jean Dolbeault, Maria J. Esteban, Michal Kowalczyk +1

These notes are devoted to various considerations on a family of sharp interpolation inequalities on the sphere, which in dimension two and higher interpolate between Poincaré, log…

math.AP20122 cited

Stochastic homogenization of fully nonlinear uniformly elliptic equations revisited

Scott N. Armstrong, Charles K. Smart

We give a simplified presentation of the obstacle problem approach to stochastic homogenization for elliptic equations in nondivergence form. Our argument also applies to equations…

math.AP201210 cited

Qualitative properties and existence of sign changing solutions with compact support for an equation with a p-Laplace operator

Jean Dolbeault, Marta Garcia-Huidobro, Raul Manásevich

We consider radial solutions of an elliptic equation involving the p-Laplace operator and prove by a shooting method the existence of compactly supported solutions with any prescri…

math.AP20123 cited

Existence of nodal solutions for Dirac equations with singular nonlinearities

Loïc Le Treust

We prove, by a shooting method, the existence of infinitely many solutions of the form of the nonlinear Dirac equation {equation*} i\underset{μ=0}{\over…