Minimum coverage set problem solving method based on graph deep learning
A problem-solving and deep learning technology, applied in neural learning methods, neural architectures, biological neural network models, etc., can solve problems such as difficulty in guaranteeing algorithm errors
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Embodiment 1
[0043] The present invention aims to solve a classic NP-hard graph combinatorial optimization problem minimum cover set, and its variants have a wide range of applications in reality, such as recommendation systems, viral promotion on social networks, medical services and so on. In solving the MVC problem, the present invention will focus on designing a popular model of approximate heuristic algorithm, called the greedy algorithm. By adding vertices step by step, a partial solution S is constructed. This process is called the greedy algorithm on the graph. For the MVC problem, according to the input graph, the vertex with the highest value is added first. Inspired by reinforcement learning, we learn to select the optimal vertex through continuous exploration and feedback.
[0044] refer to Figure 1~4 , as an embodiment of the present invention, provides a method for solving the minimum cover set problem based on graph deep learning, including:
[0045] S1: Use the networkx m...
Embodiment 2
[0083] refer to Figure 5-6 It is another embodiment of the present invention. In order to verify and illustrate the technical effect adopted in this method, this embodiment adopts a traditional technical solution to carry out a comparative test with the method of the present invention, and compares the test results by means of scientific demonstration to verify that this method has real effect.
[0084] In order to test the effect of the present invention on solving the MVC problem, the following experiments were designed. To evaluate the solution quality of the generated instances, the approximate ratio between the inventive method and the classical heuristic is used as a reference. The calculation method is as follows:
[0085]
[0086] Wherein C (S, G) is the solution value of the present invention, Heuristic (G) is the solution value of the classic heuristic method, and the lower the approximate ratio is, the better the effect is. The experiment of the present inven...
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