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The partial sequenced route query with traveling rules in road networks

机译:道路网中具有行驶规则的部分排序路径查询

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摘要

In modern geographic information systems, route search represents an important class of queries. In route search related applications, users may want to define a number of traveling rules (traveling preferences) when they plan their trips. However, these traveling rules are not considered in most existing techniques. In this paper, we propose a novel spatial query type, the multi-rule partial sequenced route (MRPSR) query, which enables efficient trip planning with user defined traveling rules. The MRPSR query provides a unified framework that subsumes the well-known trip planning query (TPQ) and the optimal sequenced route (OSR) query. The difficulty in answering MRPSR queries lies in how to integrate multiple choices of points-of-interest (POI) with traveling rules when searching for satisfying routes. We prove that MRPSR query is NP-hard and then provide three algorithms by mapping traveling rules to an activity on vertex network. Afterwards, we extend all the proposed algorithms to road networks. By utilizing both real and synthetic POI datasets, we investigate the performance of our algorithms. The results of extensive simulations show that our algorithms are able to answer MRPSR queries effectively and efficiently with underlying road networks. Compared to the Light Optimal Route Discoverer (LORD) based brute-force solution, the response time of our algorithms is significantly reduced while the distances of the computed routes are only slightly longer than the shortest route.
机译:在现代地理信息系统中,路线搜索代表一类重要的查询。在与路线搜索相关的应用程序中,用户在计划行程时可能需要定义许多旅行规则(旅行偏好)。但是,在大多数现有技术中并未考虑这些行驶规则。在本文中,我们提出了一种新颖的空间查询类型,即多规则部分序列路线(MRPSR)查询,它可以根据用户定义的旅行规则进行有效的旅行计划。 MRPSR查询提供了一个统一的框架,该框架包含了著名的行程计划查询(TPQ)和最佳排序路线(OSR)查询。回答MRPSR查询的困难在于,在搜索令人满意的路线时,如何将多种选择的兴趣点(POI)与行驶规则集成在一起。我们证明MRPSR查询是NP难的,然后通过将旅行规则映射到顶点网络上的活动来提供三种算法。之后,我们将所有提出的算法扩展到道路网络。通过利用真实和合成POI数据集,我们研究了算法的性能。大量模拟的结果表明,我们的算法能够通过基础道路网络有效地回答MRPSR查询。与基于轻型最优路线发现器(LORD)的蛮力解决方案相比,我们的算法的响应时间显着减少,而计算出的路线的距离仅比最短路线稍长。

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