Morphisms of Klein surfaces.
We give an elementary proof of a theorem of Andreian Cazacu on the behavior of morphisms of Klein surfaces under composition.
Most directional cluster sets have common values
Multifractal analysis of nearly circular Julia set and thermodynamical formalism
Multigrid conformal mapping via the Szegő kernel.
Multilinear analysis on metric spaces [Book]
Multiple prime covers of the riemann sphere
A compact Riemann surface X of genus g≥2 which admits a cyclic group of automorphisms C q of prime order q such that X/C q has genus 0 is called a cyclic q-gonal surface. If a q-gonal surface X is also p-gonal for some prime p≠q, then X is called a multiple prime surface. In this paper, we classify all multiple prime surfaces. A consequence of this classification is a proof of the fact that a cyclic q-gonal surface can be cyclic p-gonal for at most one other prime p.
Multiplication of subharmonic functions.
Multiplication operators on Bergman spaces.
Multiplicative isometries on the Smirnov class
We show that T is a surjective multiplicative (but not necessarily linear) isometry from the Smirnov class on the open unit disk, the ball, or the polydisk onto itself, if and only if there exists a holomorphic automorphism Φ such that T(f)=f ○ Φ for every class element f or T(f) = for every class element f, where the automorphism Φ is a unitary transformation in the case of the ball and Φ(z 1, ..., z n) = for |λ j| = 1, 1 ≤ j ≤ n, and (i 1; ..., i n)is some permutation of the integers from...
Multiplicity estimates for analytic functions. I.
Multiplicity of positive solutions for second order quasilinear equations
We discuss the existence and multiplicity of positive solutions for a class of second order quasilinear equations. To obtain our results we will use the Ekeland variational principle and the Mountain Pass Theorem.
Multiplier transformations and uniformly valent starlike functions.
Multipliers and weighted ∂ operator estimates.
We study estimates for the solution of the equation du=f in one variable. The new ingredient is the use of holomorphic functions with precise growth restrictions in the construction of explicit solution to the equation.
Multipliers of de Branges-Rovnyak spaces in H2.
In 1966 de Branges and Rovnyak introduced a concept of complementation associated to a contraction between Hilbert spaces that generalizes the classical concept of orthogonal complement. When applied to Toeplitz operators on the Hardy space of the disc, H2, this notion turned out to be the starting point of a beautiful subject, with many applications to function theory. The work has been in constant progress for the last few years. We study here the multipliers of some de Branges-Rovnyak spaces...
Multipliers of Mixed-norm Sequence Spaces and Measures of Noncompactness, II
Multipliers of mixed-norm sequence spaces and measures of noncompactness.
Multipliers of the space
Multiply quasiplatonic Riemann surfaces.
Multisoliton formula for completely integrable two-dimensional systems
Multivalent functions and spaces.