Publication Type

Editorial

Version

publishedVersion

Publication Date

7-2020

Abstract

Spatial optimization represents a set of powerful spatial analysis techniques that can be used to identify optimal solution(s) and even generate a large number of competitive alternatives. The formulation of such problems involves maximizing or minimizing one or more objectives while satisfying a number of constraints. Solution techniques range from exact models solved with such approaches as linear programming and integer programming, or heuristic algorithms, i.e. Tabu Search, Simulated Annealing, and Genetic Algorithms. Spatial optimization techniques have been utilized in numerous planning applications, such as location-allocation modeling/site selection, land use planning, school districting, regionalization, routing, and urban design. These methods can be seamlessly integrated into the planning process and generate many optimal/near-optimal planning scenarios or solutions, in order to more quantitatively and scientifically support the planning and operation of public and private systems. However, as most spatial optimization problems are non-deterministic polynomial-time-hard (NP-hard) in nature, even a small data set will generate a very complex solution space and therefore tend to be very computationally intensive to solve. In addition, the quantification and modeling of different (spatial) objectives and relevant constraints also remain a challenge, which requires further attention from the scientific community.

Keywords

Big data, land use, optimization

Discipline

Databases and Information Systems | Data Science | Theory and Algorithms | Urban Studies and Planning

Research Areas

Data Science and Engineering

Publication

Environment and Planning B: Urban Analytics and City Science

Volume

47

Issue

6

First Page

941

Last Page

947

ISSN

2399-8083

Identifier

10.1177/2399808320935269

Publisher

SAGE

Copyright Owner and License

Authors

Additional URL

https://doi.org/10.1177/2399808320935269

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