Document Details

Document Type : Thesis 
Document Title :
On the no parametric estimation of the intersity function on no homogeneous poison procees in R2
حول التقدير اللامعلمي لدالة كثافة العمليات البواسنية غير المتجانسة في المستوى
 
Subject : Statistics 
Document Language : Arabic 
Abstract : In order to study a special group of data, we need to choose a suitable probability distribution, and using its properties to get all results of that data. In applied work, its necessary some times to collect the data during different times or from different places. For reasons indicated above, the probability theory was suggest to study probability models, which is a function of the time (or the places). A random phenomenon that arises through a process, which is developing in time in a manner controlled by probabilistic laws, is called a stochastic process. Stochastic process is very important in our life, it is an essential part of many fields such as statistical physics, the theory of population growth, communication and control theory, management science, operations research and time series analysis. The Poisson process plays a central role in the theory of stochastic processes with continuous parameter and discrete state space, it is a building block with which other useful stochastic processes can be constructed. In this thesis, we shall study the Poisson process on R2. We shall use two non-parametric estimation methods ( histogram method and kernel method) to estimate the intensity function f. We also, look for the necessary and sufficient conditions which make the estimator converge uniformly in probability with probability one and almost completely sure) to f 
Supervisor : Dr. Tarek Amira 
Thesis Type : Master Thesis 
Publishing Year : 1421 AH
2000 AD
 
Co-Supervisor : Dr. Angah Al-Sayegh 
Added Date : Wednesday, June 11, 2008 

Researchers

Researcher Name (Arabic)Researcher Name (English)Researcher TypeDr GradeEmail
زكية إبراهيم كلنتنKalantan, Zakia IbrahimResearcherMaster 

Files

File NameTypeDescription
 28350.pdf pdf 
 28351.pdf pdf 

Download This Page

Back To Researches Page