1 AIT Asian Institute of Technology

Simulation of error distribution for handling positional uncertainties in geographic information systems

AuthorZhang, Lei
Call NumberAIT Thesis no.RS-05-10
Subject(s)Geographic information systems
Geographical positions
NoteA thesis submitted in partial fulfillment of the requirements for the degree of Master of Science, School of Engineering and Technology
PublisherAsian Institute of Technology
AbstractPlane line segments is one of the basic features in two-dimensional vector GIS, and its error model has been one of the key issues for positional error modeling of GIS features. Random error within a certain region can be used to describe the error distribution effectively; the probability analysis can thus be used as one of the solutions to error distribution of a plane line segment. This paper gives a discussion on several positional error models for line segments in GIS. The probability density function of a line segments is derived using stochastic simulation method with the assumption that the errors of the endpoints follow two-dimensional normal distributions, and a stochastic generator for the two-dimensional normal distribution points has been also given in this paper. The approach applies random endpoints to generate random line segment in order to simulate the error model and it is more efficient than previous manual digitizing. In this study, the models cover the cases where two endpoints are either independent or dependent to each other based on both accuracy and reliability theories, also including the cases that the distance between two random endpoints in a line segment is close enough.
Year2005
TypeThesis
SchoolSchool of Engineering and Technology (SET)
DepartmentDepartment of Information and Communications Technologies (DICT)
Academic Program/FoSRemote Sensing (RS)
Chairperson(s)Chen, Xiaoyong
Examination Committee(s)Kusanagi, Michiro;Borne, Frederic
Scholarship Donor(s)Asian Institute of Technology Fellowship
DegreeThesis (M.Sc.) - Asian Institute of Technology, 2005


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