Linear operators associated with a subclass of hypergeometric meromorphic uniformly convex functions.
Linear operators between classes of prestarlike functions.
Linear operators in local fields of prime characteristic.
Linear properties of poly-Fuchsian groups.
Linear relations between modular forms for Г 0 + (p)
We find linear relations among the Fourier coefficients of modular forms for the group Г0+(p) of genus zero. As an application of these linear relations, we derive congruence relations satisfied by the Fourier coefficients of normalized Hecke eigenforms.
Linear substitution for basic sets of polynomials in Clifford analysis
Linéarisation des difféomorphismes analytiques dans une algèbre de Banach.
Linéarisation des perturbations holomorphes des rotations et applications
Linearization of analytic and non-analytic germs of diffeomorphisms of
Linearly invariant families of holomorphic functions in the unit polydisc
In this paper we extend the definition of the linearly invariant family and the definition of the universal linearly invariant family to higher dimensional case. We characterize these classes and give some of their properties. We also give a relationship of these families with the Bloch space.
Linearly invariant families of holomorphic mappings of a ball. The dimension reduction method.
Linearly-invariant families and generalized Meixner–Pollaczek polynomials
The extremal functions f0(z) realizing the maxima of some functionals (e.g. max |a3|, and max arg f′(z)) within the so-called universal linearly invariant family Uα (in the sense of Pommerenke [10]) have such a form that f′0(z) looks similar to generating function for Meixner-Pollaczek (MP) polynomials [2], [8]. This fact gives motivation for the definition and study of the generalized Meixner-Pollaczek (GMP) polynomials Pλn (x; θ,ψ) of a real variable x as coefficients of [###] where the parameters...
Liouville type theorems for mappings with bounded (co)-distortion
We obtain Liouville type theorems for mappings with bounded -distorsion between Riemannian manifolds. Besides these mappings, we introduce and study a new class, which we call mappings with bounded -codistorsion.
Liouville's theorem in a pseudo-conformal space.
Lipschitz Classes and the Hardy-Littlewood Property.
Lipschitz constants for a hyperbolic type metric under Möbius transformations
Let be a nonempty open set in a metric space with . Define where is the distance from to the boundary of . For every , is a metric. We study the sharp Lipschitz constants for the metric under Möbius transformations of the unit ball, the upper half space, and the punctured unit ball.
Lipschitz continuity of solutions of the Liouville equation. (La continuité de Lipschitz des solutions de l'équation de Liouville.)
Local convexity properties of -metric balls.
Local growth of Weierstrass -function and Whittaker-type derivative sampling.
Local inequalities for some functionals in the class S