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Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling

BACKGROUND: Helicopter emergency medical services are an important part of many healthcare systems. Norway has a nationwide physician staffed air ambulance service with 12 bases servicing a country with large geographical variations in population density. The aim of the study was to estimate optimal...

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Autores principales: Røislien, Jo, van den Berg, Pieter L, Lindner, Thomas, Zakariassen, Erik, Aardal, Karen, van Essen, J Theresia
Formato: Online Artículo Texto
Lenguaje:English
Publicado: BMJ Publishing Group 2017
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5293838/
https://www.ncbi.nlm.nih.gov/pubmed/27325670
http://dx.doi.org/10.1136/injuryprev-2016-041973
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author Røislien, Jo
van den Berg, Pieter L
Lindner, Thomas
Zakariassen, Erik
Aardal, Karen
van Essen, J Theresia
author_facet Røislien, Jo
van den Berg, Pieter L
Lindner, Thomas
Zakariassen, Erik
Aardal, Karen
van Essen, J Theresia
author_sort Røislien, Jo
collection PubMed
description BACKGROUND: Helicopter emergency medical services are an important part of many healthcare systems. Norway has a nationwide physician staffed air ambulance service with 12 bases servicing a country with large geographical variations in population density. The aim of the study was to estimate optimal air ambulance base locations. METHODS: We used high resolution population data for Norway from 2015, dividing Norway into >300 000 1 km×1 km cells. Inhabited cells had a median (5–95 percentile) of 13 (1–391) inhabitants. Optimal helicopter base locations were estimated using the maximal covering location problem facility location optimisation model, exploring the number of bases needed to cover various fractions of the population for time thresholds 30 and 45 min, both in green field scenarios and conditioning on the current base structure. We reanalysed on municipality level data to explore the potential information loss using coarser population data. RESULTS: For a 45 min threshold, 90% of the population could be covered using four bases, and 100% using nine bases. Given the existing bases, the calculations imply the need for two more bases to achieve full coverage. Decreasing the threshold to 30 min approximately doubles the number of bases needed. Results using municipality level data were remarkably similar to those using fine grid information. CONCLUSIONS: The whole population could be reached in 45 min or less using nine optimally placed bases. The current base structure could be improved by moving or adding one or two select bases. Municipality level data appears sufficient for proper analysis.
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spelling pubmed-52938382017-02-27 Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling Røislien, Jo van den Berg, Pieter L Lindner, Thomas Zakariassen, Erik Aardal, Karen van Essen, J Theresia Inj Prev Original Article BACKGROUND: Helicopter emergency medical services are an important part of many healthcare systems. Norway has a nationwide physician staffed air ambulance service with 12 bases servicing a country with large geographical variations in population density. The aim of the study was to estimate optimal air ambulance base locations. METHODS: We used high resolution population data for Norway from 2015, dividing Norway into >300 000 1 km×1 km cells. Inhabited cells had a median (5–95 percentile) of 13 (1–391) inhabitants. Optimal helicopter base locations were estimated using the maximal covering location problem facility location optimisation model, exploring the number of bases needed to cover various fractions of the population for time thresholds 30 and 45 min, both in green field scenarios and conditioning on the current base structure. We reanalysed on municipality level data to explore the potential information loss using coarser population data. RESULTS: For a 45 min threshold, 90% of the population could be covered using four bases, and 100% using nine bases. Given the existing bases, the calculations imply the need for two more bases to achieve full coverage. Decreasing the threshold to 30 min approximately doubles the number of bases needed. Results using municipality level data were remarkably similar to those using fine grid information. CONCLUSIONS: The whole population could be reached in 45 min or less using nine optimally placed bases. The current base structure could be improved by moving or adding one or two select bases. Municipality level data appears sufficient for proper analysis. BMJ Publishing Group 2017-02 2016-06-20 /pmc/articles/PMC5293838/ /pubmed/27325670 http://dx.doi.org/10.1136/injuryprev-2016-041973 Text en Published by the BMJ Publishing Group Limited. For permission to use (where not already granted under a licence) please go to http://www.bmj.com/company/products-services/rights-and-licensing/ This is an Open Access article distributed in accordance with the Creative Commons Attribution Non Commercial (CC BY-NC 4.0) license, which permits others to distribute, remix, adapt, build upon this work non-commercially, and license their derivative works on different terms, provided the original work is properly cited and the use is non-commercial. See: http://creativecommons.org/licenses/by-nc/4.0/
spellingShingle Original Article
Røislien, Jo
van den Berg, Pieter L
Lindner, Thomas
Zakariassen, Erik
Aardal, Karen
van Essen, J Theresia
Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title_full Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title_fullStr Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title_full_unstemmed Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title_short Exploring optimal air ambulance base locations in Norway using advanced mathematical modelling
title_sort exploring optimal air ambulance base locations in norway using advanced mathematical modelling
topic Original Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5293838/
https://www.ncbi.nlm.nih.gov/pubmed/27325670
http://dx.doi.org/10.1136/injuryprev-2016-041973
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