Trajectory Decision Making Framework

M. Levin
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Abstract

The paper addresses a general view to trajectory (route) decision making framework (i.e., designing a trajectory). The view is based on four-part morphological scheme: (a) routing combinatorial problems (e.g., shortest path problem, minimum spanning tree problems, TSP), (b) assessment scales (i.e., quantitative, ordinal, poset-like), (c) graph/network based models as “solving space” (e.g., k-partite graph), and (d) node/vertex models/types. The following issues are considered: (i) structuring the “design/solving space”, (ii) problem statement, (iii) heuristics. A realistic university student trajectory problem (route from BS degree to PostDoc position) is examined.
轨迹决策框架
本文对轨道(路线)决策框架(即设计轨道)提出了一般的看法。该观点基于四部分形态方案:(a)路由组合问题(例如,最短路径问题,最小生成树问题,TSP), (b)评估尺度(例如,定量,有序,类集),(c)基于图/网络的模型作为“求解空间”(例如,k-部图),以及(d)节点/顶点模型/类型。考虑以下问题:(i)构建“设计/解决空间”,(ii)问题陈述,(iii)启发式。研究了一个现实的大学生轨迹问题(从学士到博士后的路径)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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