On The Difference Of The Number Of Zeros And Poles Of The Members Of Convergent Sequences Of Meromorphic Functions
On the distribution of zeros of exponential polynomials
On the fourth order root finding methods of Euler's type.
On the improved family of simultaneous methods for the inclusion of multiple polynomial zeros.
On the location of the zeros of analytic functions.
On the location of zeros of complex polynomials.
On the minimal distance of the zeros of a polynomial.
On the orders of zero of certain functions
On the Oscillation of Exponential Polynomials.
On the paths to the zeros of a polynomial.
On the proximate order of and
On the radius of univalence of bounded functions
On the shifted QR iteration applied to companion matrices.
On the support of the equilibrium measure for arcs of the unit circle and for real intervals.
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 zeros and critical points of a rational map.
On the zeros of a polynomial.
On the zeros of polynomials and analytic functions
For a polynomial of degree n, we have obtained some results, which generalize and improve upon the earlier well known results (under certain conditions). A similar result is also obtained for analytic function.
On the zeros of the Riemann -function.
On the Zeros of the Weierstrass ...-Function.