Generalization of Central Place Theory as Location Problems of Single Good Using Mathematical Programming

Author:

Kenji ISHIZAKI1

Affiliation:

1. Nara Women's University

Publisher

The Association of Japanese Geographers

Reference46 articles.

1. Bailey, T. C. and Gatrell, A. C. 1995. Interactive spatial data analysis. Harlow: Longman.

2. Balakrishnan, P. V. and Storbeck, J. E. 1991. McTHRESH: Modeling maximum coverage with threshold constraints. Environment and Planning B 18: 459–472.

3. Beaumont, J. R. 1982. Mathematical programming in human geography. Mathematical Social Sciences 2: 213–243.

4. Beaumont, J. R. 1987. Location-allocation models and central place theory. In Spatial analysis and location-allocation models, ed. A. Ghosh and G. Rushton, 21–54. New York: Van Nostrand Reinhold.

5. Beavon, K. S. O. 1977. Central place theory: A reinterpretation. New York: Longman.

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