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1 - 2

Semiparametric Bernstein-von Mises theorem and bias, illustrated with Gaussian process priors Castillo I. Sankhya A 74, 2 (2012) 194-221 [hal-00835216 - version 1]

A multivariate hook formula for labelled trees Féray V. et al Journal of Combinatorial Theory, Series A 120 (2013) 944-959 [hal-00835169 - version 1]

Boundary layers, Rellich estimates and extrapolation of solvability for elliptic systems) Auscher P. et al [hal-00835110 - version 1] (2013-06-18)

Finite Element Hodge for Spline Discrete Differential Forms. Application to the Vlasov-Poisson Equations. Back A. et al [hal-00822160 - version 1] (2013-06-18)

SPLINE DISCRETE DIFFERENTIAL FORMS AND A NEW FINITE DIFFERENCE DISCRETE HODGE OPERATOR. Back A. et al [hal-00822164 - version 1] (2013-06-18)

GEOMETRIC TWO-SCALE CONVERGENCE ON MANIFOLD AND APPLICATIONS TO THE VLASOV EQUATION. Back A. et al [hal-00833192 - version 1] (2013-06-18)

Generic base algebras and universal comodule algebras for some finite-dimensional Hopf algebras Iyer U. N. et al [hal-00835070 - version 1] (18/06/2013)

GAS-SURFACE INTERACTION AND BOUNDARY CONDITIONS FOR THE BOLTZMANN EQUATION Brull S. et al Rapport de recherche [hal-00826005 - version 1]

On post-Lie algebras, Lie--Butcher series and moving frames Munthe-Kaas H. et al [hal-00835061 - version 1] (2013-06-18)

Approximation of the two-dimensional Dirichlet problem by one-dimensional continuous and discrete problems on one-dimensional networks Bourlard-Jospin M. et al [hal-00834307 - version 1] (2013-06-18)

Permeability through a perforated domain for the incompressible 2D Euler equations Bonnaillie-Noël V. et al [hal-00835060 - version 1] (2013-06-18)

A primer on the Dirichlet Spaces El-Fallah O. et al (2013) . [hal-00835054 - version 1]

One-box conditions for Carleson measures for the Dirichlet space El-Fallah O. et al Proceedings of the American Mathematical Society (2013) . [hal-00835052 - version 1]

How big is the minimum of a branching random walk? Hu Y. [hal-00826652 - version 2] (2013-06-17)

Méthode de frontières immergées pour la mécanique des fluides. Application à la simulation de la nage. Hovnanian J. Université Sciences et Technologies - Bordeaux I (17/12/2012), Angelo IOLLO, Michel BERGMANN (Dir.) [tel-00835013 - version 1]