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Jan 24, 2020 at 23:43 vote accept del
Jan 24, 2020 at 23:42 comment added del Thank you for the excellent description! It makes sense to me now.
Jan 20, 2020 at 21:10 comment added John L. "Instead of choosing a random neighbour, why not always follow the neighbour with the shortest path?" Well, a better description of your algorithm is to follow the vertex in "the exploring front" with the shortest path. The exploring front consists of all vertices not in dictionary distance that are connected to vertices popped from the heap q. The step2 of stDA, could be implemented as setting the non-visited node in th exploring front with the smallest current distance as the current node C. Then your algorithm will almost be the same as the stDA.
Jan 20, 2020 at 15:56 history edited John L. CC BY-SA 4.0
Clearer explanation.
Jan 20, 2020 at 15:51 history edited John L. CC BY-SA 4.0
Clearer explanation.
Jan 20, 2020 at 8:48 history answered John L. CC BY-SA 4.0