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Determining the relation between fire engine travel times and travel distances in New York City
A simple physical model of the way fire engines travel leads to the hypothesis that T, the average fire engine travel time, depends on D, the distance travelled according to T(D)=2(D/a)1/2 if D equal to or less than d and T(D)=vc/a+D/vc if D greater than d. The parameter a can be interpreted as an acceleration and vc as a cruising velocity. A field experiment was run, and the above model validated and the parameters estimated, for New York City. It was also found that regional traffic conditions and hour of day appear to have only minor effects on average response velocities.
Determining the relation between fire engine travel times and travel distances in New York City
A simple physical model of the way fire engines travel leads to the hypothesis that T, the average fire engine travel time, depends on D, the distance travelled according to T(D)=2(D/a)1/2 if D equal to or less than d and T(D)=vc/a+D/vc if D greater than d. The parameter a can be interpreted as an acceleration and vc as a cruising velocity. A field experiment was run, and the above model validated and the parameters estimated, for New York City. It was also found that regional traffic conditions and hour of day appear to have only minor effects on average response velocities.
Determining the relation between fire engine travel times and travel distances in New York City
Die Abschaetzung der Beziehung zwischen Feuerwehr-Fahrzeit und der Entfernung Brandort-Depot
Kolesar, P. (author) / Walker, W. (author) / Hausner, J. (author)
Operations Research ; 23 ; 614-627
1975
, 6 Quellen
Article (Journal)
English
A model for predicting average fire engine travel times
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