Bipartite graph-based shared network driver and passenger matching method
A shared network and matching method technology, which is applied in the field of shared network driver-passenger matching based on bipartite graphs, can solve the problems that passengers cannot get a carpooling plan, cannot effectively improve the carpooling rate, and cannot achieve cluster optimization, etc. Utilization, strong compatibility and scalability, and the effect of improving vehicle sharing rate
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[0050] This application provides a carpool matching method based on graph theory, which converts the carpool matching problem between passengers into the carpool matching problem between passengers and taxis, and proposes to use a bipartite graph to describe the request and taxi objects relationship, and finally use the bipartite graph maximum matching algorithm of graph theory to solve the optimal matching of multiplication; the technical solution of this application will be further described in detail below.
[0051] In this solution, three objects are defined: road network, request, and taxi.
[0052] The road network uses a directed graph G=(V, E) table, where V is the collection of vertices (Vertex) in the road, E is the collection of edges (Edge), and each edge is recorded as (u, v). The value of the side represents the travel time, with c uv Represents, where u, v are vertices.
[0053] request r = r , d r , t r , e r >. o r , d r Respectively represent the requ...
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