ABB 5SHX1960L0006 3BHB016120R0002 3BHE019719R0101 GVC736BE101

Description

ABB 5SHX1960L0006 3BHB016120R0002 3BHE019719R0101 GVC736BE101

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The weight of 5SHX1960L0006 3BHB016120R0002 3BHE019719R0101 GVC736BE101 can be imagined as the distance between two vertices. The weight of any path between two points is the sum of the weights of all edges on that path. Given that there are vertices s and t in V, Dijkstra’s algorithm can find the lowest weighted path (e.g. shortest path) from s to t. This algorithm can also find the shortest path from one vertex s to any other vertex in a graph. For directed graphs without negative weights, Dijkstra’s algorithm is currently the fastest single source shortest path algorithm known.

Algorithm steps:

5SHX1960L0006 3HB016120R0002 3BHE019719R0101 GVC736BE101 Initial season S={V0}, T={other vertices}, the distance values corresponding to the vertices in T; If present, d (V0, Vi) is the weight on the arc; If it does not exist, d (V0, Vi) is ∞;

·Select a vertex W from T with the smallest distance value and not in S, and add it to S;

·Modify the distance values of the vertices in the remaining T: If W is added as the middle vertex and the distance value from V0 to Vi is shortened, then modify this distance value;

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