Optimal Districting and Territory Design. 1st ed. 2020

種類:

電子ブック

責任表示:

edited by Roger Z. Ríos-Mercado

出版情報:

Cham : Springer International Publishing : Imprint: Springer, 2020

著者名:

• Ríos-Mercado, Roger Z.
• SpringerLink (Online service)

シリーズ名:

International Series in Operations Research & Management Science ; 284

ISBN:

9783030343125 [303034312X]    

注記:

Chapter 1. Research Trends in Optimization of Districting Systems -- Chapter 2. Police Districting Problem: Literature Review and Annotated Bibliography -- Chapter 3. A Review of Districting Problems in Health Care -- Chapter 4. Computational Geometric Approaches to Equitable Districting: A Survey -- Chapter 5. Bounding Procedures and Exact Solutions for a Class of Territory Design Problems -- Chapter 6. Mathematical Programming Formulations for Practical Political Districting -- Chapter 7. Multi-Period Service Territory Design -- Chapter 8. Designing Ambulance Service Districts under Uncertainty -- Chapter 9. Spatial Optimization Problem for Locating Polling Facilities and Stations and Policy Implications -- Chapter 10. Territory Design for Sales Force Sizing.
This book highlights recent advances in the field of districting, territory design, and zone design. Districting problems deal essentially with tactical decisions, and involve mainly dividing a set of geographic units into clusters or territories subject to some planning requirements. This book presents models, theory, algorithms (exact or heuristic), and applications that would bring research on districting systems up-to-date and define the state-of-the-art. Although papers have addressed real-world problems that require districting or territory division decisions, this is the first comprehensive book that directly addresses these problems. The chapters capture the diverse nature of districting applications, as the book is divided into three different areas of research. Part I covers recent up-to-date surveys on important areas of districting such as police districting, health care districting, and districting algorithms based on computational geometry. Part II focuses on recent advances on theory, modeling,

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