Abstract
We have examined a topology of 21 public transport networks in Poland. Our data exhibit several universal features in considered systems when they are analyzed from the point of view of evolving networks. Depending on the assumed definition of a network topology the degree distribution can follow a power law p(k) {approx} k{sup -{gamma}} or can be described by an exponential function p(k){approx}exp(-{alpha}k). In the first case one observes that mean distances between two nodes are a linear function of logarithms of their degrees product. (author)
Sienkiewicz, J;
Holyst, J A
[1]
- Faculty of Physics and Center of Excellence for Complex Systems Research, Warsaw University of Technology, Warsaw (Poland)
Citation Formats
Sienkiewicz, J, and Holyst, J A.
Public Transport Systems in Poland: from Bialystok to Zielona Gora by Bus and Tram Using Universal Statistics of Complex Networks[PACS numbers: 89.75.-k, 02.50.-r, 05.50.+q].
Poland: N. p.,
2005.
Web.
Sienkiewicz, J, & Holyst, J A.
Public Transport Systems in Poland: from Bialystok to Zielona Gora by Bus and Tram Using Universal Statistics of Complex Networks[PACS numbers: 89.75.-k, 02.50.-r, 05.50.+q].
Poland.
Sienkiewicz, J, and Holyst, J A.
2005.
"Public Transport Systems in Poland: from Bialystok to Zielona Gora by Bus and Tram Using Universal Statistics of Complex Networks[PACS numbers: 89.75.-k, 02.50.-r, 05.50.+q]."
Poland.
@misc{etde_20617178,
title = {Public Transport Systems in Poland: from Bialystok to Zielona Gora by Bus and Tram Using Universal Statistics of Complex Networks[PACS numbers: 89.75.-k, 02.50.-r, 05.50.+q]}
author = {Sienkiewicz, J, and Holyst, J A}
abstractNote = {We have examined a topology of 21 public transport networks in Poland. Our data exhibit several universal features in considered systems when they are analyzed from the point of view of evolving networks. Depending on the assumed definition of a network topology the degree distribution can follow a power law p(k) {approx} k{sup -{gamma}} or can be described by an exponential function p(k){approx}exp(-{alpha}k). In the first case one observes that mean distances between two nodes are a linear function of logarithms of their degrees product. (author)}
journal = []
issue = {5}
volume = {B36}
journal type = {AC}
place = {Poland}
year = {2005}
month = {May}
}
title = {Public Transport Systems in Poland: from Bialystok to Zielona Gora by Bus and Tram Using Universal Statistics of Complex Networks[PACS numbers: 89.75.-k, 02.50.-r, 05.50.+q]}
author = {Sienkiewicz, J, and Holyst, J A}
abstractNote = {We have examined a topology of 21 public transport networks in Poland. Our data exhibit several universal features in considered systems when they are analyzed from the point of view of evolving networks. Depending on the assumed definition of a network topology the degree distribution can follow a power law p(k) {approx} k{sup -{gamma}} or can be described by an exponential function p(k){approx}exp(-{alpha}k). In the first case one observes that mean distances between two nodes are a linear function of logarithms of their degrees product. (author)}
journal = []
issue = {5}
volume = {B36}
journal type = {AC}
place = {Poland}
year = {2005}
month = {May}
}