Spatial and Spatiotemporal Matching Framework for Causal Inference (Short Paper)

Authors Kamal Akbari , Martin Tomko



PDF
Thumbnail PDF

File

LIPIcs.COSIT.2022.23.pdf
  • Filesize: 0.67 MB
  • 7 pages

Document Identifiers

Author Details

Kamal Akbari
  • Faculty of Engineering and Information Technology, The University of Melbourne, Australia
Martin Tomko
  • Faculty of Engineering and Information Technology, The University of Melbourne, Australia

Cite As Get BibTex

Kamal Akbari and Martin Tomko. Spatial and Spatiotemporal Matching Framework for Causal Inference (Short Paper). In 15th International Conference on Spatial Information Theory (COSIT 2022). Leibniz International Proceedings in Informatics (LIPIcs), Volume 240, pp. 23:1-23:7, Schloss Dagstuhl – Leibniz-Zentrum für Informatik (2022) https://doi.org/10.4230/LIPIcs.COSIT.2022.23

Abstract

Matching is a procedure aimed at reducing the impact of observational data bias in causal analysis. Designing matching methods for spatial data reflecting static spatial or dynamic spatio-temporal processes is complex because of the effects of spatial dependence and spatial heterogeneity. Both may be compounded with temporal lag in the dependency effects on the study units. Current matching techniques based on similarity indexes and pairing strategies need to be extended with optimal spatial matching procedures. Here, we propose a decision framework to support analysts through the choice of existing matching methods and anticipate the development of specialized matching methods for spatial data. This framework thus enables to identify knowledge gaps.

Subject Classification

ACM Subject Classification
  • Mathematics of computing → Causal networks
  • Information systems → Spatial-temporal systems
  • Information systems → Data analytics
Keywords
  • Framework
  • Spatial
  • Spatiotemporal
  • Matching
  • Causal Inference

Metrics

  • Access Statistics
  • Total Accesses (updated on a weekly basis)
    0
    PDF Downloads

References

  1. Kamal Akbari, Stephan Winter, and Martin Tomko. Spatial causality: A systematic review on spatial causal inference. Geographical Analysis, 2021. Google Scholar
  2. André Luis Squarize Chagas, Rudinei Toneto, and Carlos Roberto Azzoni. A spatial propensity score matching evaluation of the social impacts of sugarcane growing on municipalities in brazil. International Regional Science Review, 35(1):48-69, 2012. Google Scholar
  3. J. Paul Elhorst. Dynamic spatial panels: models, methods, and inferences. Journal of Geographical Systems, 14(1):5-28, 2012. Google Scholar
  4. Bernhard K Flury and Hans Riedwyl. Standard distance in univariate and multivariate analysis. The American Statistician, 40(3):249-251, 1986. Google Scholar
  5. Xing Sam Gu and Paul R Rosenbaum. Comparison of multivariate matching methods: Structures, distances, and algorithms. Journal of Computational and Graphical Statistics, 2(4):405-420, 1993. Google Scholar
  6. Solmaria Halleck Vega and J Paul Elhorst. The slx model. Journal of Regional Science, 55(3):339-363, 2015. Google Scholar
  7. Luke Keele and Dylan S. Small. Comparing covariate prioritization via matching to machine learning methods for causal inference using five empirical applications. The American Statistician, 75(4):355-363, 2021. Google Scholar
  8. Gary King and Richard Nielsen. Why propensity scores should not be used for matching. Political Analysis, 27(4):435-454, 2019. Google Scholar
  9. Dirk P Kroese and Zdravko I Botev. Spatial process simulation. In Stochastic geometry, spatial statistics and random fields, pages 369-404. Springer, 2015. Google Scholar
  10. David O'Sullivan and David Unwin. Geographic information analysis. John Wiley & Sons, 2014. Google Scholar
  11. Georgia Papadogeorgou, Christine Choirat, and Corwin M Zigler. Adjusting for unmeasured spatial confounding with distance adjusted propensity score matching. Biostatistics, 20(2):256-272, 2019. Google Scholar
  12. Paul R Rosenbaum and Donald B Rubin. The central role of the propensity score in observational studies for causal effects. Biometrika, 70(1):41-55, 1983. Google Scholar
  13. Donald B Rubin. Bias reduction using mahalanobis-metric matching. Biometrics, pages 293-298, 1980. Google Scholar
  14. Donald B Rubin. Using propensity scores to help design observational studies: Application to the tobacco litigation. Health Services and Outcomes Research Methodology, 2(3):169-188, 2001. Google Scholar
  15. Henrik Toft Sorensen, Timothy L. Lash, and Kenneth J. Rothman. Beyond randomized controlled trials: A critical comparison of trials with nonrandomized studies. Hepatology, 44(5):1075-1082, 2006. Google Scholar
  16. Elizabeth A Stuart. Matching methods for causal inference: A review and a look forward. Statistical science: A review journal of the Institute of Mathematical Statistics, 25(1), 2010. Google Scholar
  17. Mark W Watson. Vector autoregressions and cointegration. Handbook of econometrics, 4:2843-2915, 1994. Google Scholar
  18. Liuyi Yao, Zhixuan Chu, Sheng Li, Yaliang Li, Jing Gao, and Aidong Zhang. A survey on causal inference. ACM Trans. Knowl. Discov. Data, 15(5):74:1-74:46, 2021. URL: https://doi.org/10.1145/3444944.
Questions / Remarks / Feedback
X

Feedback for Dagstuhl Publishing


Thanks for your feedback!

Feedback submitted

Could not send message

Please try again later or send an E-mail