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Ådahl, Markus, Universitetslektor
Publications (2 of 2) Show all publications
Bayisa, F., Ådahl, M., Rydén, P. & Cronie, O. (2023). Regularised semi-parametric composite likelihood intensity modelling of a Swedish spatial ambulance call point pattern. Journal of Agricultural Biological and Environmental Statistics, 28(4), 664-683
Open this publication in new window or tab >>Regularised semi-parametric composite likelihood intensity modelling of a Swedish spatial ambulance call point pattern
2023 (English)In: Journal of Agricultural Biological and Environmental Statistics, ISSN 1085-7117, E-ISSN 1537-2693, Vol. 28, no 4, p. 664-683Article in journal (Refereed) Published
Abstract [en]

Motivated by the development of optimal dispatching strategies for prehospital resources, we model the spatial distribution of ambulance call events in the Swedish municipality Skellefteå during 2014–2018 in order to identify important spatial covariates and discern hotspot regions. Our large-scale multivariate data point pattern of call events consists of spatial locations and marks containing the associated priority levels and sex labels. The covariates used are related to road network coverage, population density, and socio-economic status. For each marginal point pattern, we model the associated intensity function by means of a log-linear function of the covariates and their interaction terms, in combination with lasso-like elastic-net regularized composite/Poisson process likelihood estimation. This enables variable selection and collinearity adjustment as well as reduction of variance inflation from overfitting and bias from underfitting. To incorporate mobility adjustment, reflecting people’s movement patterns, we also include a nonparametric (kernel) intensity estimate as an additional covariate. The kernel intensity estimation performed here exploits a new heuristic bandwidth selection algorithm. We discover that hotspot regions occur along dense parts of the road network. A mean absolute error evaluation of the fitted model indicates that it is suitable for designing prehospital resource dispatching strategies. Supplementary materials accompanying this paper appear online.

Place, publisher, year, edition, pages
Springer, 2023
Keywords
Bandwidth selection, Cyclic coordinate descent algorithm, Emergency alarm, Inhomogeneous Poisson process, Lasso-like elastic-net, Multivariate point process
National Category
Probability Theory and Statistics
Identifiers
urn:nbn:se:umu:diva-206937 (URN)10.1007/s13253-023-00534-5 (DOI)000981152000001 ()2-s2.0-85152546695 (Scopus ID)
Funder
Vinnova, 2018-00422Region VästerbottenNorrbotten County CouncilRegion VästernorrlandRegion Jämtland Härjedalen
Available from: 2023-04-28 Created: 2023-04-28 Last updated: 2024-01-05Bibliographically approved
Bayisa, F., Ådahl, M., Rydén, P. & Cronie, O. (2020). Large-scale modelling and forecasting of ambulance calls in northern Sweden using spatio-temporal log-Gaussian Cox processes. Spatial Statistics, 39, Article ID 100471.
Open this publication in new window or tab >>Large-scale modelling and forecasting of ambulance calls in northern Sweden using spatio-temporal log-Gaussian Cox processes
2020 (English)In: Spatial Statistics, E-ISSN 2211-6753, Vol. 39, article id 100471Article in journal (Refereed) Published
Abstract [en]

In order to optimally utilise the resources of a country’s prehospital care system, i.e. ambulance service(s),it is crucial that one is able to spatio-temporally forecast hot-spots, i.e. spatial regions and periods with anincreased risk of seeing a call to the emergency number 112 which results in the dispatch of an ambulance.Such forecasts allow the dispatcher to make strategic decisions regarding e.g. the fleet size and where todirect unoccupied ambulances. In addition, simulations based on forecasts may serve as the startingpoint for different optimal routing strategies. Although the associated data typically comes in the form ofspatio-temporal point patterns, point process based modelling attempts in the literature has been scarce.In this paper, we study a unique set of Swedish spatio-temporal ambulance call data, which consists ofthe spatial (gps) locations of the dispatch addresses and the associated days of occurrence of the calls.The spatial study region is given by the four northernmost regions of Sweden and the study period isJanuary 1, 2014 to December 31, 2018. Motivated by the non-infectious disease nature of the data, wehere employ log-Gaussian Cox processes (LGCPs) for the spatio-temporal modelling and forecasting ofthe calls. To this end, we propose a K-means based bandwidth selection method for the kernel estimationof the spatial component of the separable spatio-temporal intensity function. The temporal componentof the intensity function is modelled by means of Poisson regression, using different calendar covariates,and the spatio-temporal random field component of the random intensity of the LGCP is fitted usingsimulation via the Metropolis-adjusted Langevin algorithm. A study of the spatio-temporal dynamics ofthe data shows that a hot-spot can be found in the south eastern part of the study region, where mostpeople in the region live and our fitted model/forecasts manage to capture this behaviour quite well. Thefitted temporal component of the intensity functions reveals that there is a significant association betweenthe expected number of calls and the day of the week as well as the season of the year. In addition,non-parametric second-order spatio-temporal summary statistic estimates indicate that LGCPs seem tobe reasonable models for the data. Finally, we find that the fitted forecasts generate simulated futurespatial event patterns which quite well resemble the actual future data.

Place, publisher, year, edition, pages
Elsevier, 2020
Keywords
Ambulance call data, Forecasting/prediction, K-means clustering based bandwidth selection, Metropolis-adjusted Langevin Markov chain Monte Carlo, Minimum contrast estimation, Spatio-temporal point process modelling
National Category
Probability Theory and Statistics
Identifiers
urn:nbn:se:umu:diva-169719 (URN)10.1016/j.spasta.2020.100471 (DOI)000580942000004 ()2-s2.0-85091965093 (Scopus ID)
Available from: 2020-04-17 Created: 2020-04-17 Last updated: 2024-04-05Bibliographically approved
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