Cordes vibrantes non linéaires
Corner defects in almost planar interface propagation
Corner Mellin operators and conormal asymptotics
Correction "Almost everywhere summability of eiegnfunction expansion associated to elliptic operators" by Waldemar Hebish, Studia Math. 96(3) 1990, 263-275
Correction to "Composition and L²-boundedness of flag kernels" (Colloq. Math. 118 (2010), 581-585)
Correction to my paper: “Existence theorems for operator equations and nonlinear elliptic boundary-value problems” [Comment. Math. Univ. Carolinae 14 (1973), 27-46]
Correction to my Paper "Intrinsic Lipschitz Classes on Manifolds with Applications to Complex Function Theory and Estimates for the ... and ... Equations". (Correction)
Correction to our paper “Periodic solutions to abstract differential equations”
Correction to: Spectral Geometry and the Kaehler Condition for Complex Manifolds.
Correction to the paper: local regularity for the solutions of the p-Laplacian on the Heisenberg group. The case
Correction to "Uniqueness for the harmonic map flow from surfaces to general targets".
Corrections to expose XXIV
Corrections to the article “The multivelocity Peierls potential in the problem of refining the classical fundamental acoustic potential near the source of sound in a homogeneous Maxwellian gas”.
Corrector Analysis of a Heterogeneous Multi-scale Scheme for Elliptic Equations with Random Potential
This paper analyzes the random fluctuations obtained by a heterogeneous multi-scale first-order finite element method applied to solve elliptic equations with a random potential. Several multi-scale numerical algorithms have been shown to correctly capture the homogenized limit of solutions of elliptic equations with coefficients modeled as stationary and ergodic random fields. Because theoretical results are available in the continuum setting for such equations, we consider here the case of a second-order...
Corrector results for a parabolic problem with a memory effect
The aim of this paper is to provide the correctors associated to the homogenization of a parabolic problem describing the heat transfer. The results here complete the earlier study in [Jose, Rev. Roumaine Math. Pures Appl.54 (2009) 189–222] on the asymptotic behaviour of a problem in a domain with two components separated by an ε-periodic interface. The physical model established in [Carslaw and Jaeger, The Clarendon Press, Oxford (1947)] prescribes on the interface the condition that the flux...
Correctors and error estimates in the homogenization of a Mullins–Sekerka problem
Correctors and field fluctuations for the pϵ(x)-laplacian with rough exponents : The sublinear growth case
A corrector theory for the strong approximation of gradient fields inside periodic composites made from two materials with different power law behavior is provided. Each material component has a distinctly different exponent appearing in the constitutive law relating gradient to flux. The correctors are used to develop bounds on the local singularity strength for gradient fields inside micro-structured media. The bounds are multi-scale in nature and can be used to measure the amplification of applied...
Correctors for flow in a partially fissured medium.
Correspondance de -modules et transformation de Penrose
Correspondences between jet spaces and PDE systems.