Your problem statement is incomplete.  _What_ is to have min cost, min
travel time, and/or min number of changes?



On Jun 14, 11:09 pm, howa <[EMAIL PROTECTED]> wrote:
> Hi,
>
> Consider a map, with N bus stations, and there are total L bus lines
> operating on this set of stations
>
> 1. Each line follow a particular path, it might not be symmetric (i.e.
> the path from placeA=> placeB might be  different from placeB to
> placeA)
>
> 2. Some statations are shared by several lines; but not all lines will
> stop at a particular station
>
> 3. Different lines has different cost even from the same origin and
> destination, (i.e. Line 100. placeA => place B = $1USD, while for Line
> 101, placeA => placeB =$1.5USD)
>
> 4. Different lines of bus has different inter-arrival time (e.g. Line
> 100 need to wait 10 minutes in average, Line 101 need to wait 6
> minutes in average)
>
> Now, you are requested to think of an algorithm, which get the
>
> 1. Min. cost
> 2. Min. traveling time (waiting time and running time)
> 3. Min. the number of bus changes
>
> What kind of algorithm should I explore if I want to solve the above
> problem?
>
> (If exact solution is not possible, are there any simpler
> implementations which should get some average-to-good result, e.g. GA
> algorithm?)
>
> Thanks
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