Arithmetic mean function of the real part of entire Dirichlet series I
Arithmetic operations with regular C-fractions.
Arithmetical properties of finite rings and algebras, and analytical number theory. V. Categories and relative analytic number theory.
Associated Curves and Plücker Formulas in Grassmannians.
Associated weights and spaces of holomorphic functions
When treating spaces of holomorphic functions with growth conditions, one is led to introduce associated weights. In our main theorem we characterize, in terms of the sequence of associated weights, several properties of weighted (LB)-spaces of holomorphic functions on an open subset which play an important role in the projective description problem. A number of relevant examples are provided, and a “new projective description problem” is posed. The proof of our main result can also serve to characterize...
Asymptotic behavior for the best lower bound of Jensen's functional
Asymptotic behavior of orthogonal polynomials corresponding to a measure with infinite discrete part off an arc.
Asymptotic behavior of the sectional curvature of the Bergman metric for annuli
We extend and simplify results of [Din 2010] where the asymptotic behavior of the holomorphic sectional curvature of the Bergman metric in annuli is studied. Similarly to [Din 2010] the description enables us to construct an infinitely connected planar domain (in our paper it is a Zalcman type domain) for which the supremum of the holomorphic sectional curvature is two, whereas its infimum is equal to -∞ .
Asymptotic behaviors of complex analytic dynamical systems.
Asymptotic behaviour of fixed-order error constants of modified quadrature formulae for Cauchy principal value integrals.
Asymptotic Behaviour of some Complex Sequences
Asymptotic behaviour of some infinite products involvingprime numbers
Asymptotic distribution and symmetric means of algebraic numbers
Schur introduced the problem on the smallest limit point for the arithmetic means of totally positive conjugate algebraic integers. This area was developed further by Siegel, Smyth and others. We consider several generalizations of the problem that include questions on the smallest limit points of symmetric means. The key tool used in the study is the asymptotic distribution of algebraic numbers understood via the weak* limits of their counting measures. We establish interesting properties of the...
Asymptotic estimates and properties of univalent functions with quasiconformal continuation.
Asymptotic estimates for some number-theoretic power series
Asymptotic estimates for the coefficients of bounded univalent functions.
Asymptotic estimates for the growth of meromorphic solutions to differential equations in angular domains.
Asymptotic expansions of quasiperiodic solutions
Asymptotic FitzGerald inequalities.
Asymptotic growth of Cauchy transforms.