Dynamic shortest path planning method based on improved Dijkstra algorithm
A shortest path, dynamic technology, applied in the application field, can solve the problems of not considering the actual road network constraints, the low efficiency of the algorithm queue structure, etc., to achieve the effect of reducing space complexity and time complexity
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[0041] The present invention will be further described below in conjunction with the accompanying drawings.
[0042] refer to figure 1 and figure 2 , a dynamic shortest path planning method based on the improved Dijkstra algorithm, including the following steps:
[0043] 1) Input the road network G(V(t) in a certain area of a given city i ),E(t i )), where V(t i ) for t i The collection of nodes in the time period road network, E(t i ) for t i The set of directed edges in the time period road network, G(V(t i ),E(t i )) is a directed weighted graph;
[0044] 2) Initialization, the process is as follows:
[0045] 2.1) Initialize the current period t k , let t k = t 0 , t 0 for the departure period;
[0046] 2.2) Initialize the current time T c , let T c =T dep (T dep ∈t 0 ), where T dep is the time of departure;
[0047] 2.3) Initialize the shortest time vector d(t k ) = [d(v 0 ,t k ),d(v 1 ,t k ),…,d(v i ,t k ),…,d(v n ,t k )], where d(v i ,t...
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