On the mathematical and numerical study of non-viscous axially symmetric channel flows
On the Maxwell's system in composite media
On the mean speed of convergence of empirical and occupation measures in Wasserstein distance
In this work, we provide non-asymptotic bounds for the average speed of convergence of the empirical measure in the law of large numbers, in Wasserstein distance. We also consider occupation measures of ergodic Markov chains. One motivation is the approximation of a probability measure by finitely supported measures (the quantization problem). It is found that rates for empirical or occupation measures match or are close to previously known optimal quantization rates in several cases. This is notably...
On the method of fictitious domains for a fourth order quasilinear elliptic equation. (Sur la méthode des domaines fictifs pour une équation elliptique quasilinéaire du quatrième ordre.)
On the method of least squares of finding eigenvalues and eigenfunctions of some symmetric operators. II.
On the method of least squares of finding eigenvalues of some symmetric operators
On the method of least squares on the boundary
On the method of lines for a non-linear heat equation with functional dependence
We consider a heat equation with a non-linear right-hand side which depends on certain Volterra-type functionals. We study the problem of existence and convergence for the method of lines by means of semi-discrete inverse formulae.
On the method of the solution of elasticity theory problem for the inhomogeneous and anisotropic body
On the midpoint quadrature formula for lipschitzian mappings and applications
On the midpoint quadrature formula for mappings with bounded variations and applications
On the minimization of some nonconvex double obstacle problems.
On the minimum error in addition processes of positive floating-point numbers
On the moments of random variables uniformly distributed over a polytope.
On the monotone convergence of implicit Newton-like methods.
On the Monotonity of Incomplete Factorization.
On the motion of a curve by its binormal curvature
We propose a weak formulation for the binormal curvature flow of curves in . This formulation is sufficiently broad to consider integral currents as initial data, and sufficiently strong for the weak-strong uniqueness property to hold, as long as self-intersections do not occur. We also prove a global existence theorem in that framework.
On the multi-grid iteration for the eigenvalue problem and the degree of interpolation wich it requires (I).
On the Multigrid Solution of Finite Element Equations With Isoparametric Elements.
On the Multi-Level Splitting of Finite Element Squares.