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Network dual K function: Exact statistical methods for analyzing co-location on street networks
Morioka, Wataru
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https://hdl.handle.net/2142/121228
Description
- Title
- Network dual K function: Exact statistical methods for analyzing co-location on street networks
- Author(s)
- Morioka, Wataru
- Issue Date
- 2023-07-10
- Director of Research (if dissertation) or Advisor (if thesis)
- Kwan, Mei-Po
- Doctoral Committee Chair(s)
- Kwan, Mei-Po
- Committee Member(s)
- McLafferty, Sara
- Cidell, Julie
- Kolak, Marynia
- Department of Study
- Geography & GIS
- Discipline
- Geography
- Degree Granting Institution
- University of Illinois at Urbana-Champaign
- Degree Name
- Ph.D.
- Degree Level
- Dissertation
- Keyword(s)
- network spatial analysis, point pattern analysis, GIS
- Abstract
- In many central districts in cities across the world, different types of retail outlets and service firms form clusters (i.e., co-location) for benefits of spatial agglomeration. To analyze such spatial phenomena, the cross K function has been widely used. However, this method and other existing methods are likely to be unsuitable for analyzing co-locations in a micro-scale space due to some limitations. To precisely analyze the micro-scale co-location, this dissertation develops a new statistical measure named network dual K function. Compared to the ordinary cross K function, the proposed method has distinctive features such as assuming network-constrained space and using an exact statistical formula for a test. This dissertation proposes a set of three methods of network dual K function: global, local, and incremental methods. Each method corresponds with Chapters 2, 3, and 4 of this dissertation. The proposed methods are applied to various types of stores in trendy districts in Tokyo to demonstrate the usefulness of the methods for studies on economic geography, and to improve the understanding of urban agglomeration. In addition, this research project highlights the significance of conducting network spatial analysis.
- Graduation Semester
- 2023-08
- Type of Resource
- Thesis
- Handle URL
- https://hdl.handle.net/2142/121228
- Copyright and License Information
- Copyright 2023 Wataru Morioka
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