On the uniqueness of sequential limits of quasiconformal mappings.
On the univalence criterion of a general integral operator.
On the univalence of some analytic functions.
On the univalence of some integral operators.
On the univalence of some integral operators.
On the univalency for certain subclass of analytic functions involving Ruscheweyh derivatives.
On the univalency of certain analytic functions.
On the univalent, bounded, non-vanishing and symmetric functions in the unit disk
The paper is devoted to a class of functions analytic, univalent, bounded and non-vanishing in the unit disk and in addition, symmetric with respect to the real axis. Variational formulas are derived and, as applications, estimates are given of the first and second coefficients in the considered class of functions.
On the Valiron deficiencies of oriented functions.
On the Value Distribution of a Certain Type of Differential Polynomials.
On the value distribution of differential polynomials of meromorphic functions
Let f be a transcendental meromorphic function of infinite order on ℂ, let k ∈ ℕ and , where R ≢ 0 is a rational function and P is a polynomial, and let be holomorphic functions on ℂ. If all zeros of f have multiplicity at least k except possibly finitely many, and , then has infinitely many zeros.
On the value distribution of .
On the value distribution of .
On the Value Distribution Theory of Elliptic Functions.
On the Various Bisection Methods Derived from Vincent’s Theorem
In 2000 A. Alesina and M. Galuzzi presented Vincent’s theorem “from a modern point of view” along with two new bisection methods derived from it, B and C. Their profound understanding of Vincent’s theorem is responsible for simplicity — the characteristic property of these two methods. In this paper we compare the performance of these two new bisection methods — i.e. the time they take, as well as the number of intervals they examine in order to isolate the real roots of polynomials — against that...
On the Weierstrass functions, Sigma, Zeta, Pe, and their functional and differential equations.
On the Weierstrass functions, Sigma, Zeta, Pe, and their functional and differential equations. (Short Communication).
On the weighted estimate of the Bergman projection
We present a proof of the weighted estimate of the Bergman projection that does not use extrapolation results. This estimate is extended to product domains using an adapted definition of Békollé-Bonami weights in this setting. An application to bounded Toeplitz products is also given.
On the Zalcman Conjecture for Starlike and Typically Real Functions.
On the zeros and critical points of a rational map.