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Featured researches published by Boliang Lin.


PLOS ONE | 2017

Flow assignment model for quantitative analysis of diverting bulk freight from road to railway

Chang Liu; Boliang Lin; Jiaxi Wang; Jie Xiao; Siqi Liu; Jianping Wu; Jian Li

Since railway transport possesses the advantage of high volume and low carbon emissions, diverting some freight from road to railway will help reduce the negative environmental impacts associated with transport. This paper develops a flow assignment model for quantitative analysis of diverting truck freight to railway. First, a general network which considers road transportation, railway transportation, handling and transferring is established according to all the steps in the whole transportation process. Then general functions which embody the factors which the shippers will pay attention to when choosing mode and path are formulated. The general functions contain the congestion cost on road, the capacity constraints of railways and freight stations. Based on the general network and general cost function, a user equilibrium flow assignment model is developed to simulate the flow distribution on the general network under the condition that all shippers choose transportation mode and path independently. Since the model is nonlinear and challenging, we adopt a method that uses tangent lines to constitute envelope curve to linearize it. Finally, a numerical example is presented to test the model and show the method of making quantitative analysis of bulk freight modal shift between road and railway.


Symmetry | 2018

Modeling the Multi-Period and Multi-Classification-Yard Location Problem in a Railway Network

Siqi Liu; Boliang Lin; Jiaxi Wang; Jianping Wu

Classification yards are crucial nodes of railway freight transportation network, which plays a vital role in car flow reclassification and new train formation. Generally, a modern yard covers an expanse of several square kilometers and costs billions of Chinese Yuan (CNY), i.e., hundreds of millions of dollars. The determination of location and size of classification yards in multiple periods is not only related to yard establishment or improvement cost, but also involved with train connection service (TCS) plan. This paper proposes a bi-level programming model for the multi-period and multi-classification-yard location (MML) problem. The upper-level is intended to find an optimal combinatorial investment strategy for candidate nodes throughout the planning horizon, and the lower-level aims to obtain a railcar reclassification plan with minimum operation cost on the basis of the strategy given by the upper-level. The model is constrained by budget, classification capacity, the number of available tracks, etc. A numerical study is then performed to evaluate the validity and effectiveness of the model.


Symmetry | 2018

Modeling the Service Network Design Problem in Railway Express Shipment Delivery

Siqi Liu; Boliang Lin; Jianping Wu; Yinan Zhao

As air pollution becomes increasingly severe, express trains play a more important role in shifting road freight and reducing carbon emissions. Thus, the design of railway express shipment service networks has become a key issue, which needs to be addressed urgently both in theory and practice. The railway express shipment service network design problem (RESSNDP) not only involves the selection of train services and determination of service frequency, but it is also associated with shipment routing, which can be viewed as a service network design problem (SNDP) with railway characteristics. This paper proposes a non-linear integer programming model (INLP) which aims at finding a service network and shipment routing plan with minimum cost while satisfying the transportation time constraints of shipments, carrying capacity constraints of train services, flow conservation constraint and logical constraints among decision variables. In addition, a linearization technique was adopted to transform our model into a linear one to obtain a global optimal solution. To evaluate the effectiveness and efficiency of our approach, a small trial problem was solved by the state-of-the-art mathematical programming solver Gurobi 7.5.2.


PLOS ONE | 2018

A study of the car-to-train assignment problem for rail express cargos in the scheduled and unscheduled train services network

Boliang Lin; Jingsong Duan; Jiaxi Wang; Min Sun; Wengao Peng; Chang Liu; Jie Xiao; Siqi Liu; Jianping Wu

A freight train service network generally involves two categories of trains: unscheduled trains, whose operating frequencies fluctuate with the freight demand, and scheduled trains, which are operated based on regular timetables similar to passenger trains. The timetables for scheduled trains are released to the public once determined, and they are not influenced by the freight demand. Typically, the total capacity of scheduled trains can satisfy the predicted average demand of express cargos. However, in practice, the demand always changes. Therefore, a method to assign the shipments to scheduled and unscheduled train services has become an important issue faced in railway transportation. This paper focuses on the coordinated optimization of rail express cargo assignment in a hybrid train services network. On the premise of fully utilizing the capacity of scheduled train services, we propose a car-to-train assignment model to reasonably assign rail express cargos to scheduled and unscheduled trains. The objective aims to maximize the profit of transporting the rail express cargos. The constraints include the capacity restriction on the service arcs, flow balance constraints, transportation due date constraints and logical relationship constraints among the decision variables. Furthermore, we discuss a linearization technique to convert the nonlinear transportation due date constraint into a linear constraint, making it possible to solve by a standard optimization solver. Finally, an illustrative case study based on the Beijing-Guangzhou Railway Line is carried out to demonstrate the effectiveness and efficiency of the proposed solution approach.


Symmetry | 2017

Modeling the 0-1 Knapsack Problem in Cargo Flow Adjustment

Boliang Lin; Siqi Liu; Ruixi Lin; Jianping Wu; Jiaxi Wang; Chang Liu

China’s railway network is one of the largest railway networks in the world. By the end of 2016, the total length of railway in operation reached 124,000 km and the annual freight volume exceeded 3.3 billion tons. However, the structure of network does not completely match transportation demand, i.e., there still exist a few bottlenecks in the network, which forces some freight flows to travel along non-shortest paths. At present, due to the expansion of the high-speed railway network, more passengers will travel by electric multiple unit (EMU) trains running on the high-speed railway. Therefore, fewer passenger trains will move along the regular medium-speed lines, resulting in more spare capacity for freight trains. In this context, some shipments flowing on non-shortest paths can shift to shorter paths. And consequently, a combinatorial optimization problem concerning which origin-destination (O-D) pairs should be adjusted to their shortest paths will arise. To solve it, mathematical models are developed to adjust freight flows between their shortest paths and non-shortest paths based on the 0-1 knapsack problem. We also carry out computational experiments using the commercial software Gurobi and a greedy algorithm (GA), respectively. The results indicate that the proposed models are feasible and effective.


PLOS ONE | 2017

Inventory-transportation integrated optimization for maintenance spare parts of high-speed trains

Boliang Lin; Jiaxi Wang; Huasheng Wang; Zhongkai Wang; Jian Li; Ruixi Lin; Jie Xiao; Jianping Wu; Jun Ma

This paper presents a 0–1 programming model aimed at obtaining the optimal inventory policy and transportation mode for maintenance spare parts of high-speed trains. To obtain the model parameters for occasionally-replaced spare parts, a demand estimation method based on the maintenance strategies of China’s high-speed railway system is proposed. In addition, we analyse the shortage time using PERT, and then calculate the unit time shortage cost from the viewpoint of train operation revenue. Finally, a real-world case study from Shanghai Depot is conducted to demonstrate our method. Computational results offer an effective and efficient decision support for inventory managers.


2015 5th International Conference on Computer Sciences and Automation Engineering (ICCSAE 2015) | 2016

An Optimization Method for Train Flow Adjustment between Parallel Routes on Railway Network

Boliang Lin; Jianping Wu; Siqi Liu; Jiaxi Wang; Chang Liu

This paper focuses on the train flow adjustment between parallel routes on railway network. We firstly analyze the classical arc-path models based on the multi-commodity flow. According to the analysis of the mathematical model, we propose a practical method, namely the damping coefficient adjustment method (DCAM). We extend the concept of the shortest route from narrow sense to broad sense by setting damping coefficients, then we use the shortest path method to research the train flow adjustment between parallel routes. Furthermore, this paper presents some methods and principles for setting damping coefficients. We finally provide an example to prove the reasonableness and effectiveness of DCAM.


Applied Sciences | 2017

A Network-Based Method for the EMU Train High-Level Maintenance Planning Problem

Jianping Wu; Boliang Lin; Jiaxi Wang; Siqi Liu


Transportation Research Board 97th Annual MeetingTransportation Research Board | 2018

Simultaneous Optimization of Railcar Itinerary and Train Formation Plan

Boliang Lin; Jiaxi Wang; Ruixi Lin; Chang Liu; Jie Xiao; Siqi Liu; Jianping Wu


Transportation Research Board 97th Annual Meeting | 2018

Joint Optimization of Service Scheduling and Train Routing at a Maintenance Depot

Jiaxi Wang; Boliang Lin; Manfred Gronalt; Jianping Wu

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Jiaxi Wang

Beijing Jiaotong University

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Siqi Liu

Beijing Jiaotong University

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Chang Liu

Beijing Jiaotong University

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Jie Xiao

Beijing Jiaotong University

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Jian Li

Beijing Jiaotong University

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