THE GEOGRAPHY OF TRANSPORT SYSTEMS
Human beings are natural effort minimizers, notably when it involves moving around. When given the opportunity, they will always try to choose the shortest path to go from one place to another. This behavior can easily be observed from pedestrians. When possible, a pedestrian will walk over a lawn, zigzag by cars in a parking lot, or cross a street sideways between intersections if the route selected enables to reach faster a destination.
Transportation, as an economic activity, replicates this process of minimization, notably by trying to minimize the friction of distance between locations. Shorter times and lower costs are looked upon by individuals as well as by multinational corporations. For an individual, it is often only a matter of convenience, but for a corporation it is of strategic importance as a direct monetary cost is involved. Under such circumstances, it is not surprising that numerous methods have been developed to deal with the often complex issue of route selection. One such classic application is the "traveling salesperson" problem, where the shortest route has to be selected from a set of numerous combinations of possible paths.
Route selection has two major dimensions:
The choice of linking a location to another, and more importantly, the path selected is part of a route selection process which respects a set of constraints. Although route selection varies by mode, the underlying principles remain similar; in its most simple form, a route selection process (R) tries to respect these general constraints:
R = f(min C : max E)
Route selection thus tries to find or use a path minimizing costs and maximizing efficiency. There are obviously two major dimensions in this function:
Route selection is consequently a compromise between the cost of a transport service and its efficiency. Sometimes, there are no compromises as the most direct route is the most efficient one. At other times, a compromise is very difficult to establish as cost and efficiency are inversely proportional.