eu_airlines — European airline network
- Description
A multiplex network of the routes operated by 37 airlines between European airports. Nodes are airports, and an undirected edge in layer $\ell$ connects two airports if airline $\ell$ operated a flight between them. The data were compiled by A. Cardillo and collaborators from the complete list of commercial flights operating under Instrument Flight Rules (IFR) between European airports on a single day (1 June 2011), obtained from EUROCONTROL (via the ComplexWorld Network / SESAR Work Package E). Only the 37 airlines whose number of destinations exceeds the average (32) were kept; they include major carriers (e.g. Lufthansa, Air France), low-cost carriers (e.g. Ryanair, Easyjet), and a few cargo and business-aviation operators (e.g. TNT Airways, Netjets). The edges are unweighted, and the same pair of airports may be connected in several layers.
The network has the following properties:
nameandnodeLabel: the ICAO code of the airport (two airports have placeholder codesXXXXandYYYY).nodeLongandnodeLat: longitude and latitude of the airport, in degrees (0 for the two airports with placeholder codes).layer(edges): the airline (layer) operating the route, numbered 1 to 37; the graph propertylayer_keymaps these numbers to airline names.weight(edges): always 1.
- Tags
- Transportation Airport Multilayer Unweighted
- Citation
-
- Alessio Cardillo, Jesús Gómez-Gardenes, Massimiliano Zanin, Miguel Romance, David Papo, Francisco del Pozo and Stefano Boccaletti. "Emergence of network features from multiplexity." Scientific Reports 3, Article number: 1344 doi:10.1038/srep01344 10.1038/srep01344 Sci-Hub
- Upstream URL OK
- https://manliodedomenico.com/data.php
- Upstream license
- GNU Free Documentation License (GFDL) 1.3, https://www.gnu.org/licenses/fdl-1.3.html
- Networks
-
Tip: hover over a column header for a description.
Column legend
- $\left<k\right>$
- Mean degree
- $\sigma_k$
- Standard deviation of the degrees
- $\lambda_h$
- Largest eigenvalue of the Hashimoto (non-backtracking) matrix
- $\tau$
- Random walk mixing time
- $r$
- Degree assortativity
- $c$
- Global clustering coefficient
- $\oslash$
- (Pseudo-) diameter
- $S$
- Relative size of the largest component
- NPs
- Node properties
- EPs
- Edge properties
- Ridiculograms*