General approach to regions of variability via subordination of harmonic mappings.
Some properties and regions of variability of affine harmonic mappings and affine biharmonic mappings.
Coefficient estimates and Landau-Bloch's constant for planar harmonic mappings.
Sections efficaces dans le problème à -corps
High energy asymptotics for N-body scattering matrices with arbitrary channels
Addendum «Puits multiples pour l'opérateur de Dirac»
Smoothing Minimally Suppprted Frequency Wavelets: Part II.
Landau's theorem for p-harmonic mappings in several variables
A 2p-times continuously differentiable complex-valued function f = u + iv in a domain D ⊆ ℂ is p-harmonic if f satisfies the p-harmonic equation , where p (≥ 1) is a positive integer and Δ represents the complex Laplacian operator. If Ω ⊂ ℂⁿ is a domain, then a function is said to be p-harmonic in Ω if each component function (i∈ 1,...,m) of is p-harmonic with respect to each variable separately. In this paper, we prove Landau and Bloch’s theorem for a class of p-harmonic mappings f from...
Sur le spectre de l’équation de Dirac (dans ou ) avec champ magnétique
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