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The spatial implications of the functional proximity deriving from air passenger flows between European metropolitan urban regions

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Abstract

Until recently the traditional spatial configuration of the European geography was based upon the core-periphery model. The ‘pentagon’, broadly defined as lying between London, Paris, Milan, Munich and Hamburg, was seen as the core area characterised by having the highest concentration of economic development in the European Union (EU), with the remainder of the European territory viewed as peripheral, albeit to varying degrees. In a number of cases such peripheral areas equated with clear regional disparities. The elaboration of the European Spatial Development Perspective (ESDP) (CEC, European spatial development perspective, towards balanced and sustainable development in the territory of the European Union, 1999) challenged this core-periphery model. European spatial planning policies, aimed at encouraging social and economic, and with ever increasing importance, territorial cohesion, seek amongst other aspects to encourage the development of a balanced and polycentric urban system. This paper adopts a network analysis approach to the analysis of air passenger flows between some 28 principal European metropolitan urban regions. The evaluation of these flows contributes to an enhanced comprehension of the spatial dynamics of the European metropolitan territory which goes beyond that deriving from the more standard analyses of the individual components of the urban system. Several indicators are used, deriving from gravitational modelling techniques, to analyse the complexity of the air passenger flows. A multidimensional scaling (MDS) technique is introduced in order to interpret and visualise the resulting spatial configuration and positioning of the different metropolitan centres within the conceptual European ‘space of air passenger flows’, thereby contrasting with the more traditional map-based geographical image of Europe, based upon Cartesian coordinates.

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Notes

  1. Belgium, France, Germany, Italy, Luxembourg, The Netherlands, the United Kingdom, Denmark, Ireland, Greece, Spain, Portugal, Austria, Finland, Sweden, the Czech Republic, Estonia, Cyprus, Latvia, Lithuania, Hungary, Malta, Poland, Slovenia, Slovakia, Bulgaria and Rumania (EU27) and Norway and Switzerland.

  2. Paris and London.

  3. Munich, Frankfurt, Madrid, Bruxelles, Milano, Roma, Hamburg, Kobenhavn, Zurich, Amsterdam, Berlin, Stockholm, Stuttgart, Barcelona, Düsseldorf, Wien and Köln.

  4. Helsinki, Oslo, Athens, Greater Manchester, Dublin, Goteborg, Torino and Geneve.

  5. Lyon, Antwerp, Lisboa, Rotterdam, Malmo, Marseille, Lille, Nice, Napoli, Bern, Praha, Glasgow, Bremen, Toulouse, Warsawa, Budapest, Aarhus, Edinburgh, Bergen, Birmingham, Bilbao, Valencia, Luxembourg, Bologna and Palma de Mallorca.

  6. Bratislava, Turku, Cork, Bordeaux, Le Havre, Genova, Bucuresti, Tallinn, Sofia, Southampton, Sevilla, Porto, Krakow, Vilnius, Ljublijana, Riga, Katowice, Gdansk-Gdynia-Sopo, Poznan, Wroclaw, Lodz, Valletta, Szczecin and Timosoara.

  7. EU15+2 = Belgium, France, Germany, Italy, Luxembourg, The Netherlands, United Kingdom, Denmark, Ireland, Greece, Spain, Portugal, Austria, Finland, Sweden; and Norway and Switzerland.

  8. Paris, London, Munich, Frankfurt, Madrid, Brussels, Milan, Rome, Hamburg, Copenhagen, Zurich, Amsterdam, Berlin, Stockholm, Stuttgart, Barcelona, Düsseldorf, Vienna, Cologne/Bonn, Helsinki, Oslo, Athens, Greater Manchester, Dublin, Gothenburg and Geneva, as well as Lisbon and Luxembourg, given their capital city status within the EU15 grouping.

  9. http://epp.eurostat.ec.europa.eu

  10. Other data sources such as the ICAO were considered but were rejected on the basis of not being complete for the sample of 28 cities and appearing to be restricted to returns from a limited number of airlines operating from the airports in question.

  11. Berlin (Tegel, Tempelhof and Schonefeld); Paris (Charles de Gaulle and Orly); Milan (Linate and Malpensa); Rome (Fiumicino and Campino) and London (Luton, Gatwick, City, Heathrow and Stansted).

  12. <<Transport <<Air transport <<Air transport measurement <<Detailed air passenger transport by reporting country and routes <<Air passenger transport between the main airports of reporting country and their main partner airports.

  13. Although the matrix contains (n × n) cells, the maximum number of possible combinations is ((n × n) − n), on the basis of the diagonal being zero. No passengers depart from and arrive at the same airport. Even in the case of the London airports, no data was found relating to passenger flows of this nature.

  14. <<Transport <<Air transport <<Air transport measurement <<Overview of the air passenger transport by country and airports <<Air passenger transport between main airports in each reporting country and partner reporting countries.

  15. Possibilities for estimating indirect flows, and as a consequence taking traditional European ‘hubs’ into consideration, lie within Markov Chain and complex gravity modelling methodologies. Coincidentally the authors are currently developing work in this area, with a view to applying it to air passenger flows within the European space.

  16. Rail would undoubtedly be the realistic mode of travel for connecting between these cities.

  17. Self-containment refers to the proportion of the workers who reside and work in the same municipality (RWL) with respect to the resident employed population who might work within or outside the municipality (REP). Self-sufficiency is seen as the proportion between the same RWL and total localised workplaces (LWP).

  18. Xcg = (ΣMi × Xi)/(ΣMi), for i = 1 to N; and Ycg = (ΣMi × Yi)/(ΣMi), for i = 1 to N; where Xcg and Ycg are the x and y coordinates of the Centre of Gravity; Xi and Yi are the x and y coordinates of the airports; Mi is the mass of the airport (in this case M = 1); and N is the number of airports.

  19. LONGITUDE 7.86725° East and LATITUDE 49.86725° North.

  20. Great Circle Distance Formula (with radians) = 6,378.8 * arcos[sin(lat1) * sin(lat2) + cos(lat1) * cos(lat2) * cos(lon2 − lon1)].

  21. A more thorough reading of the spatial positioning would have been achieved taking into consideration multi-modality, i.e. air, rail and road passenger flows. Indeed this would have compensated in part for the absence of air passenger flows in the cases requiring the input of the ‘virtual’ passenger flows. It is the authors’ intention to carry out future research examining multi-modality at the European level.

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Correspondence to Malcolm C. Burns.

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Special Issue: Airline Networks.

Appendix 1

Appendix 1

Table A Functional distances between the airports of the sample

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Burns, M.C., Roca Cladera, J. & Moix Bergadà, M. The spatial implications of the functional proximity deriving from air passenger flows between European metropolitan urban regions. GeoJournal 71, 37–52 (2008). https://doi.org/10.1007/s10708-008-9144-x

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