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Handling Uncertainty in Spatiotemporal Data

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Spatiotemporal Data Analytics and Modeling

Part of the book series: Big Data Management ((BIGDM))

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Abstract

Spatial technologies forge massive datasets fast and constantly. This gigantic dataset consists of the time series forecasting or spatial interpolation issue to time and space dimensions. Spatiotemporal data can be further modeled with different statistical, physical, and artificial intelligence (AI) methods, but due to handling uncertainty in spatiotemporal data is the major challenge in front of these models. The chapter’s fundamental motivation is to analyze the challenges and strategies for virtually managing uncertainty in spatiotemporal data. The primary difficulties behind the data are high-level feature extractions and long-term memory modeling. These data are technically intensive and result in inadequate model configuration and parameterization. Most AI models oriented with these data need more interpretability and essentially require elaborate training but can model complex nonlinear and Non-Gaussian problems. Predictive uncertainty comes from data and models, which a probability distribution and Bayesian inference could estimate. Therefore, this chapter addresses the detailed strategies for handling uncertainty, including algorithms and approaches for data management. The structure of uncertain data management requires exploring the components of uncertainty management, including data structures and relevant algorithms. This chapter also concentrates on the distinct challenges of handling uncertainty in moving object data and provides strategies for addressing these challenges. Another motivation behind this chapter is to study different domains where spatiotemporal data is encountered on an enormous scale and provides a close look at the computational and I/O requirements of several analysis algorithms for such data. Handling uncertainty in spatiotemporal data is a hot topic in the research area. This chapter will provide the researchers extensive and revised literature review and future research direction, which will undoubtedly be valuable for addressing the challenges in addressing uncertainty in spatiotemporal data in diverse applications. The view inside the chapter provides state-of-the-art advances in spatiotemporal data handling and highlights new generation necessities to solve uncertainty in spatiotemporal data.

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References

  1. K. L. R. &. R. A. (. N. Toyama, "Geographic location tags on digital images," in Eleventh ACM international conference on Multimedia, Redmond WA,, 2003.

    Google Scholar 

  2. J. S. Y. M. H. J. &. Z. X. Tang, "Estimating the most likely space–time paths, dwell times and path uncertainties from vehicle trajectory data: A time geographic method," Transportation Research Part C: Emerging Technologies, vol. 66, pp. 176-194, 2016.

    Google Scholar 

  3. A. e. a. Züfle, "Handling uncertainty in geo-spatial data.," in IEEE 33rd International Conference on Data Engineering (ICDE), San Diego, CA, USA, 2017.

    Google Scholar 

  4. Langseth, H., & Portinale, L. (2007). Bayesian networks in reliability. Reliability Engineering & System Safety, 92(1), 92-108.

    Google Scholar 

  5. Kosko, B., & Isaka, S. (1993). Fuzzy logic. Scientific American, 269(1), 76-81.

    Google Scholar 

  6. Pelekis, N., Theodoulidis, B., Kopanakis, I., & Theodoridis, Y. (2004). Literature review of spatio-temporal database models. The Knowledge Engineering Review, 19(3), 235-274.

    Google Scholar 

  7. Chen, L. J., Hsu, W., Cheng, M., & Lee, H. C. (2016, June). LASS: A location-aware sensing system for participatory PM2. 5 monitoring. In Proceedings of the 14th Annual International Conference on Mobile Systems, Applications, and Services Companion (pp. 98-98).

    Google Scholar 

  8. Fuhr, N. (1992). Probabilistic models in information retrieval. The computer journal, 35(3), 243-255.

    Google Scholar 

  9. Landmann, M., Kaske, M., & Thoma, R. S. (2011). Impact of incomplete and inaccurate data models on high resolution parameter estimation in multidimensional channel sounding. IEEE Transactions on Antennas and Propagation, 60(2), 557-573.

    Google Scholar 

  10. Aggarwal, C. C., & Yu, P. S. (2008, April). Outlier detection with uncertain data. In Proceedings of the 2008 SIAM International Conference on Data Mining (pp. 483-493). Society for Industrial and Applied Mathematics.

    Google Scholar 

  11. Asariotis, R., & Benamara, H. (Eds.). (2012). Maritime transport and the climate change challenge. Routledge.

    Google Scholar 

  12. Morozov, A., & Janschek, K. (2014). Probabilistic error propagation model for mechatronic systems. Mechatronics, 24(8), 1189-1202.

    Google Scholar 

  13. Heuvelink, G. B., & Burrough, P. A. (2002). Developments in statistical approaches to spatial uncertainty and its propagation. International Journal of Geographical Information Science, 16(2), 111-113.

    Google Scholar 

  14. Rolke, B., & Hofmann, P. (2007). Temporal uncertainty degrades perceptual processing. Psychonomic bulletin & review, 14(3), 522-526.

    Google Scholar 

  15. Meyer, V. R. (2007). Measurement uncertainty. Journal of Chromatography A, 1158(1-2), 15-24.

    Google Scholar 

  16. Guo, M., & Murphy, R. J. (2012). LCA data quality: sensitivity and uncertainty analysis. Science of the total environment, 435, 230-243.

    Google Scholar 

  17. Barbará, D., Garcia-Molina, H., & Porter, D. (1992). The management of probabilistic data. IEEE Transactions on knowledge and data engineering, 4(5), 487-502.

    Google Scholar 

  18. Sen, P., & Deshpande, A. (2006, April). Representing and querying correlated tuples in probabilistic databases. In 2007 IEEE 23rd international conference on data engineering (pp. 596-605). IEEE.

    Google Scholar 

  19. Costa, P. C. G., Carvalho, R. N., Laskey, K. B., & Park, C. Y. (2011, July). Evaluating uncertainty representation and reasoning in HLF systems. In 14th International Conference on Information Fusion (pp. 1-8). IEEE.

    Google Scholar 

  20. Abiteboul, S., Quass, D., McHugh, J., Widom, J., & Wiener, J. L. (1997). The Lorel query language for semistructured data. International journal on digital libraries, 1, 68-88.

    Google Scholar 

  21. Cusumano-Towner, M., & Mansinghka, V. K. (2017). AIDE: An algorithm for measuring the accuracy of probabilistic inference algorithms. Advances in Neural Information Processing Systems, 30.

    Google Scholar 

  22. Dong, X. L., Halevy, A., & Yu, C. (2009). Data integration with uncertainty. The VLDB Journal, 18, 469-500.

    Google Scholar 

  23. Dalvi, N., & Suciu, D. (2007, June). Management of probabilistic data: foundations and challenges. In Proceedings of the twenty-sixth ACM SIGMOD-SIGACT-SIGART symposium on Principles of database systems (pp. 1-12).

    Google Scholar 

  24. Allen, J. F. (1981, August). An Interval-Based Representation of Temporal Knowledge. In IJCAI (Vol. 81, pp. 221-226).

    Google Scholar 

  25. Ayyub, B. M., & Klir, G. J. (2006). Uncertainty modeling and analysis in engineering and the sciences. CRC Press.

    Google Scholar 

  26. Markov, S. M. (1992). Extended interval arithmetic involving infinite intervals. Math. Balkanika, New Ser, 6, 269-304.

    Google Scholar 

  27. Tu, S. W., Tennakoon, L., O’Connor, M., Shankar, R., & Das, A. (2008). Using an integrated ontology and information model for querying and reasoning about phenotypes: the case of autism. In AMIA Annual Symposium Proceedings (Vol. 2008, p. 727). American Medical Informatics Association.

    Google Scholar 

  28. Walster, G. W. (2005). The use and implementation of interval data types. In Accuracy and Reliability in Scientific Computing (pp. 173-194). Society for Industrial and Applied Mathematics.

    Google Scholar 

  29. Rondeau, L., Ruelas, R., Levrat, L., & Lamotte, M. (1997). A defuzzification method respecting the fuzzification. Fuzzy sets and systems, 86(3), 311-320.

    Google Scholar 

  30. Selvachandran, G., & Singh, P. K. (2018). Interval-valued complex fuzzy soft set and its application. International Journal for Uncertainty Quantification, 8(2).

    Google Scholar 

  31. Friedman, N., & Koller, D. (2003). Being Bayesian about network structure. A Bayesian approach to structure discovery in Bayesian networks. Machine learning, 50, 95-125.

    Google Scholar 

  32. Ding, J., & Rebai, A. (2010). Probabilistic inferences in Bayesian networks. Bayesian Network, 39-53.

    Google Scholar 

  33. Einhorn, H. J., & Hogarth, R. M. (1985). Ambiguity and uncertainty in probabilistic inference. Psychological review, 92(4), 433.

    Google Scholar 

  34. Freeling, A. N. (1981). Alternate theories of belief and the implications for incoherence, reconciliation, and sensitivity analysis. DECISION SCIENCE CONSORTIUM INC FALLS CHURCH VA.

    Google Scholar 

  35. Hanea, A., Napoles, O. M., & Ababei, D. (2015). Non-parametric Bayesian networks: improving theory and reviewing applications. Reliability Engineering & System Safety, 144, 265-284.

    Google Scholar 

  36. Singpurwalla, N. D., & Booker, J. M. (2004). Membership functions and probability measures of fuzzy sets. Journal of the American Statistical Association, 99(467), 867-877.

    Google Scholar 

  37. Zimmermann, H. J. (2010). Fuzzy set theory. Wiley interdisciplinary reviews: computational statistics, 2(3), 317-332.

    Google Scholar 

  38. Olken, F., & Rotem, D. (1995). Random sampling from databases: a survey. Statistics and Computing, 5, 25-42.

    Google Scholar 

  39. Stipčević, M., & Koç, Ç. K. (2014). True random number generators. Open Problems in Mathematics and Computational Science, 275-315.

    Google Scholar 

  40. Cooke, P. (1979). Statistical inference for bounds of random variables. Biometrika, 66(2), 367-374.

    Google Scholar 

  41. Hammersley, J. (2013). Monte carlo methods. Springer Science & Business Media.

    Google Scholar 

  42. Ferson, S. (1996). What Monte Carlo methods cannot do. Human and Ecological Risk Assessment: An International Journal, 2(4), 990-1007.

    Google Scholar 

  43. Kroese, D. P., Brereton, T., Taimre, T., & Botev, Z. I. (2014). Why the Monte Carlo method is so important today. Wiley Interdisciplinary Reviews: Computational Statistics, 6(6), 386-392.

    Google Scholar 

  44. Rochman, D., van der Marck, S. C., Koning, A. J., Sjöstrand, H., & Zwermann, W. (2014). Uncertainty propagation with fast Monte Carlo techniques. Nuclear Data Sheets, 118, 367-369.

    Google Scholar 

  45. Lee, S. H., & Chen, W. (2009). A comparative study of uncertainty propagation methods for black-box-type problems. Structural and multidisciplinary optimization, 37, 239-253.

    Google Scholar 

  46. Barbarosoǧlu, G., & Arda, Y. (2004). A two-stage stochastic programming framework for transportation planning in disaster response. Journal of the operational research society, 55(1), 43-53.

    Google Scholar 

  47. Vayanos, P., Kuhn, D., & Rustem, B. (2011, December). Decision rules for information discovery in multi-stage stochastic programming. In 2011 50th IEEE Conference on Decision and Control and European Control Conference (pp. 7368-7373). IEEE.

    Google Scholar 

  48. Wolfson, O., Xu, B., Chamberlain, S., & Jiang, L. (1998, July). Moving objects databases: Issues and solutions. In Proceedings. Tenth International Conference on Scientific and Statistical Database Management (Cat. No. 98TB100243) (pp. 111-122). IEEE.

    Google Scholar 

  49. Hu, X., Han, Y., & Geng, Z. (2021). Novel trajectory representation learning method and its application to trajectory-user linking. IEEE Transactions on Instrumentation and Measurement, 70, 1-9.

    Google Scholar 

  50. Sakr, S., & Al-Naymat, G. (2010). Graph indexing and querying: a review. International Journal of Web Information Systems, 6(2), 101-120.

    Google Scholar 

  51. Kellaris, G., Pelekis, N., & Theodoridis, Y. (2009). Trajectory compression under network constraints. In Advances in Spatial and Temporal Databases: 11th International Symposium, SSTD 2009 Aalborg, Denmark, July 8-10, 2009 Proceedings 11 (pp. 392-398). Springer Berlin Heidelberg.

    Google Scholar 

  52. Waljee, A. K., Higgins, P. D., & Singal, A. G. (2014). A primer on predictive models. Clinical and translational gastroenterology, 5(1), e44.

    Google Scholar 

  53. Atluri, G., Karpatne, A., & Kumar, V. (2018). Spatio-temporal data mining: A survey of problems and methods. ACM Computing Surveys (CSUR), 51(4), 1-41.

    Google Scholar 

  54. Chanal, P. M., & Kakkasageri, M. S. (2020). Security and privacy in IOT: a survey. Wireless Personal Communications, 115, 1667-1693.

    Google Scholar 

  55. Koliousis, A., Weidlich, M., Castro Fernandez, R., Wolf, A. L., Costa, P., & Pietzuch, P. (2016, June). Saber: Window-based hybrid stream processing for heterogeneous architectures. In Proceedings of the 2016 International Conference on Management of Data (pp. 555-569).

    Google Scholar 

  56. Radaideh, M. I., Borowiec, K., & Kozlowski, T. (2019). Integrated framework for model assessment and advanced uncertainty quantification of nuclear computer codes under bayesian statistics. Reliability Engineering & System Safety, 189, 357-377.

    Google Scholar 

  57. Hullman, J., Qiao, X., Correll, M., Kale, A., & Kay, M. (2018). In pursuit of error: A survey of uncertainty visualization evaluation. IEEE transactions on visualization and computer graphics, 25(1), 903-913.

    Google Scholar 

  58. Schneider, M., & Kandel, A. (1994). On uncertainty management in fuzzy inference procedures. Information sciences, 79(3-4), 181-190.

    Google Scholar 

  59. Hammer, B., & Villmann, T. (2007, April). How to process uncertainty in machine learning? In ESANN (pp. 79-90).

    Google Scholar 

  60. Potter, K., Wilson, A., Bremer, P. T., Williams, D., Doutriaux, C., Pascucci, V., & Johhson, C. (2009, July). Visualization of uncertainty and ensemble data: Exploration of climate modeling and weather forecast data with integrated ViSUS-CDAT systems. In Journal of Physics: Conference Series (Vol. 180, No. 1, p. 012089). IOP Publishing.

    Google Scholar 

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Pawar, S.D., Pawar, V.S., Abimannan, S. (2024). Handling Uncertainty in Spatiotemporal Data. In: A, J., Abimannan, S., El-Alfy, ES.M., Chang, YS. (eds) Spatiotemporal Data Analytics and Modeling. Big Data Management. Springer, Singapore. https://doi.org/10.1007/978-981-99-9651-3_4

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  • DOI: https://doi.org/10.1007/978-981-99-9651-3_4

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  • Online ISBN: 978-981-99-9651-3

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