Construction method and device for barrier-bypassing eight-fork Steiner minimum tree
A construction method and minimum tree technology, applied in special data processing applications, instruments, electrical digital data processing, etc., can solve the problems of not considering the existence of obstacles, complex implementation, etc., and achieve the effect of improving wiring performance and reducing bus length
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Embodiment 1
[0069] The heuristic idea based on tree decomposition and merging that test step 3 of the present invention proposes obtains the performance of the right-angle Steiner minimum tree that bypasses the obstacle of this line network wiring, and VoB S. The paper " Steiner's" published on Discrete Applied Mathematics "problem in graphs:heuristic methods" to compare several classic heuristic algorithms. The test examples used in the experiment are taken from the OR-Library standard test set, and the test results in Table 1 below are obtained. It can be seen that, compared with the traditional classical heuristic algorithms DNH and MPH, the tree-based decomposition and merging algorithm proposed by the present invention can obtain better wiring results.
[0070] Table 1 compares different heuristic algorithms
[0071] case
Embodiment 2
[0073] The wiring line length obtained by testing the eight-point Steiner minimum tree method for quickly and efficiently building around obstacles proposed by the present invention is compared with the traditional right-angle Steiner minimum tree line length around obstacles. The test examples are randomly generated on a wiring plane of 10000×10000. Group tests based on the number of endpoints and obstacles generated, and take the average of 20 instances in each group of tests. The test results in Table 2 below were obtained. Among them, N and M represent the number of endpoints to be connected and the number of obstacles respectively. V and E represent the number of vertices and edges of the Escape graph. L1 represents the line length of the traditional right-angle Steiner minimum tree that bypasses obstacles, and L2 represents the line length of the eight-point Steiner minimum tree that bypasses obstacles proposed by the present invention. As can be seen therefrom, the l...
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