Date of Degree
Access restricted until 01/31/2021
PhD (Doctor of Philosophy)
Cowles, Mary Kathryn
Zimmerman, Dale L.
First Committee Member
Second Committee Member
Third Committee Member
Water quality and river/stream ecosystems are important for all living creatures. To protect human health, aquatic life and the surrounding ecosystem, a considerable amount of time and money has been spent on sampling and monitoring streams and rivers. Water quality monitoring and analysis can help researchers predict and learn from natural processes in the environment and determine human impacts on an ecosystem. Measurements such as temperature, pH, nitrogen concentration, algae and fish count collected along the network are all important factors in water quality analysis. The main purposes of the statistical analysis in this thesis are (1) to assess the relationship between the variable measured in the water (response variable) and other variables that describe either the locations on/along the stream network or certain characteristics at each location (explanatory variable), and (2) to assess the degree of similarity between the response variable values measured at different locations of the stream, i.e. spatial dependence structure. It is commonly accepted that measurements taken at two locations close to each other should have more similarity than locations far away. However, this is not always true for observations from stream networks. Observations from two sites that do not share water flow could be independent of each other even if they are very close in terms of stream distance, especially those observations taken on objects that move passively with the water flow. To model stream network data correctly, it is important to quantify the strength of association between observations from sites that do not share water.
Bayesian, Intrinsic Conditional Autoregressive Model, Stream Network Model
x, 109 pages
Includes bibliographical references (pages 107-109).
Copyright © 2018 Yingying Liu
Liu, Yingying. "Bayesian hierarchical normal intrinsic conditional autoregressive model for stream networks." PhD (Doctor of Philosophy) thesis, University of Iowa, 2018.
Available for download on Sunday, January 31, 2021