Generating numbers for wreath products
-systems of finite simple groups
Bloch Constants for Meromorphic Functions.
Fixed Points of Analytic Self-Mappings of Riemann Surfaces.
Lusin-type Theorems for Cheeger Derivatives on Metric Measure Spaces
A theorem of Lusin states that every Borel function onRis equal almost everywhere to the derivative of a continuous function. This result was later generalized to Rn in works of Alberti and Moonens-Pfeffer. In this note, we prove direct analogs of these results on a large class of metric measure spaces, those with doubling measures and Poincaré inequalities, which admit a form of differentiation by a famous theorem of Cheeger.
Supercuspidal representations of over a local field of residual characteristic 2, part I
Supersymmetric quantum mechanics and Painlevé IV equation.
Artin -functions and normalization of intertwining operators
Skorokhod stopping in discrete time
Skorokhod stopping via potential theory
On the Structure of Sidon Sets.
Explicit formulas for Bernoulli and Euler numbers.
A representation of relatively complemented distributive lattices
Greenberg's conjecture and cyclotomic towers
-indistinguishability and -groups for quasisplit groups : unitary groups in even dimension
A domain decomposition analysis for a two-scale linear transport problem
We present a domain decomposition theory on an interface problem for the linear transport equation between a diffusive and a non-diffusive region. To leading order, i.e. up to an error of the order of the mean free path in the diffusive region, the solution in the non-diffusive region is independent of the density in the diffusive region. However, the diffusive and the non-diffusive regions are coupled at the interface at the next order of approximation. In particular, our algorithm avoids iterating...
Supersymmetry transformations for delta potentials.
La méthode de l’entropie relative pour les limites hydrodynamiques de modèles cinétiques
A Domain Decomposition Analysis for a Two-Scale Linear Transport Problem
We present a domain decomposition theory on an interface problem for the linear transport equation between a diffusive and a non-diffusive region. To leading order, up to an error of the order of the mean free path in the diffusive region, the solution in the non-diffusive region is independent of the density in the diffusive region. However, the diffusive and the non-diffusive regions are coupled at the interface at the next order of approximation. In particular, our algorithm avoids iterating...
A class of positive trigonometric sums. II.
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