On Certain Classes of Analytic and Univalent Functions Based on Al-Oboudi Operator
Journal Title: Bonfring International Journal of Data Mining - Year 2012, Vol 2, Issue 2
Abstract
Following the works of [2, 4, 7, 9] of analytic and univalent functions in this paper we introduce two new classes etc., We have obtained coefficient estimates, growth & distortion theorems, extremal properties for these two classes. The determination of extreme points of a family of univalent functions leads to solve many extremal points.
Authors and Affiliations
Sudharsan T. V. , Vijayalakshmi S. P
Hankel Determinant for a Subclass of Alpha Convex Functions
In the present investigation, the upper bound of second Hankel determinant for functions belonging to the subclass of analytic functions is studied. Results presented in this paper would extend the corresponding results...
On the Study of Risk Factors of Ca. Cervix and Ca. Breast: a Case Study in Assam
Ca.cervix and ca.breast are the most common life threatening cancers among women worldwide and the same is true for north east region of India also. So these two cancers remain a serious public health problem worldwide....
An Analytical Study on Early Diagnosis and Classification of Diabetes Mellitus
Diabetes mellitus (DM) is a chronic, general, life-threatening syndrome occurring all around the world. It is characterized by hyperglycemia occurring due to abnormalities in insulin secretion which would in turn result...
Conditional Variables Double Sampling Plan for Weibull Distributed Lifetimes under Sudden Death Testing
n this paper, we propose a conditional sampling plan called conditional double sampling plan for lot acceptance of parts whose life time follows a Weibull distribution with known shape parameter under sudden death testin...
Asymptotic Behavior Results for Nonlinear Impulsive Neutral Differential Equations with Positive and Negative Coefficients
This paper is focused on the following nonlinear impulsive neutral differential equation.., Sufficient conditions are obtained for every solution of (*) to tends to a constant as.,