activity
20102020
most citedQuasi-normality induced by differential inequalities

5 citations · 13 across the 18 of their papers we have counts for

collaborators

19 papers

math.CA2020

New elementary formulas for any derivative of any rational function

Shahar Nevo, Irina Raichik

In this paper we introduce elementary and completely explicit formulas for the derivative of any order of any function of the type 1/p, where p is a polynomial with known zeros.

math.PR2016★ 1 cited

Estimates for probabilities of independent events and infinite series

Jürgen Grahl, Shahar Nevo

This paper deals with (finite or infinite) sequences of arbitrary independent events in some probability space. We find sharp lower bounds for the probability of a union of such ev…

math.CV2016

Differential inequalities and a Marty-type criterion for quasi-normality

Jürgen Grahl, Tomer Manket, Shahar Nevo

We show that the family of all holomorphic functions in a domain satisfying $$\frac{|f^{(k)}|}{1+|f|}(z)\le C \qquad \mbox{ for all } z\in D$$ (where is a natural numbe…

math.CV2016★ 5 cited

Quasi-normality induced by differential inequalities

Jürgen Grahl, Shahar Nevo

We show that the family of all meromorphic functions in a domain satisfying $$\frac{|f^{(k)}|}{1+|f|}(z)\ge C \qquad \mbox{ for all } z\in D$$ (where is a…

math.CA2015

On the growth of real functions and their derivatives

Jürgen Grahl, Shahar Nevo

We show that for any -times continuously differentiable function , any integer and any the inequality $$\liminf_{x\to\inft…

math.CV2013

Differential inequalities and quasi-normal families

Roi Bar, Jürgen Grahl, Shahar Nevo

We show that a family of meromorphic functions in a domain satisfying $$\frac{|f^{(k)}|}{1+|f^{(j)}|^α}(z)\ge C \qquad \mbox{for all} z\in D \mbox{and all} f\in {\ca…