基于多层动网格技术的流固耦合方法研究

从弱耦合的角度出发,对某型跨声速风扇叶片做了第一阶扭转振动模态下的流固耦合验证计算,采用三维线性插值方法,通过商用软件ANSYS和CFX实现了计算结构动力学和计算流体力学之间的数据交换,从而使固体域与流体域顺序祸合.应用多层动网格技术解决了固体域模型在流场中运动受到流体网格尺寸制约的问题.计算结果表明,模拟结果可以预估叶轮系统的模态气动阻尼系数,具有工程参考价值.     

船体分段制造最低成本的二次规划模型及其求解

以分段建造费用与工时成线性关系为前提建立的船体分段制造最低成本数学模型其约束条件呈线性关系,目标函数边际收益递减,将最低成本模型改进为二次规划,利用EXCEL工具进行求解,实例计算逼近全局最优,方法简单实用.     

浙江省公路网车辆OD数据库管理系统开发研究

基于公路网OD调查数据现状管理与深度利用的需要,结合浙江省公路网车辆OD数据库管理系统的开发．对系统设计原则与开发平台、功能与框架、技术流程以及关键技术进行详细阐述,可为今后建立更科学和完善的数据库系统提供参考。     

城乡一体化的公交服务体系规划理论与实践研究

随着我国经济的不断发展,公共交通发挥着越来越重要的作用。城市化进程的加快和道路基础设施的改善为城乡一体化的公共交通体系提供了广阔的发展前景。研究了城乡一体化的公共交通服务体系规划的理论框架,并以汕头市为应用实例,提出了规划的可行性和实践性。     

组团式大城市客运综合换乘枢纽布局规划方法

为了使客运综合换乘枢纽布局适应中国大城市用地布局特征,分析了枢纽布局与城市土地利用、客运需求走廊分布和交通网络的关系,提出了宏观布局、微观选址的枢纽布局规划方法。宏观布局以公交导线土地开发为理念,确定枢纽的选址区域;微观选址以提高居民出行效率为目标,以用地性质、平均容积率及与客运需求走廊的距离为约束,建立非线性选址规划模型,确定枢纽的最佳位置。应用结果表明:应用该方法确定的枢纽选址区域与多中心组团式城市用地布局规划相一致,枢纽选址确定的最佳位置,其500m半径范围内覆盖的人口和就业岗位最高,而且能有效地反映枢纽布局与城市土地利用的互动性。     

物流中心选址与规模的层次优化模型

同时考虑生产商和分销商的利益,采用双层规划模型来描述物流中心选择以及规模问题.上层规划从生产商的角度出发,通过调整物流中心位置及规模使生产商的生产成本、运输成本和经营成本最小；下层规划从分销商的角度出发,通过调整从各个物流中心进货的数量使自身的平均运输成本最低.设计了基于遗传算法的求解方法,并用数值算例验证了模型和算法的有效性.     

Improving maritime inventory routing: application to a Brazilian petroleum case

The crude oil offloading and supply problem (COSP) is a type of operation maritime inventory routing (MIR) problem encountered by petroleum companies. In COSP, the company not only is responsible for the ship scheduling to carry the crude oil from production sites to discharge ports but also must maintain inventory levels at both ports (production and consumption) between safety operational bounds to avoid disruptions in its crude oil production and/or refining processes. We show how to improve significantly the decision-making process in a Brazilian petroleum company using a mixed-integer linear programming (MILP) model to represent COSP. Comparison tests with a current ship-scheduling method adopted in the company indicated that the use of the MILP model increased the transportation efficiency and reduced costs by 20% on average. In addition to the quantitative gains, the use of a MILP model to solve COSP has succeeded when encountering real-life events, such as variation in production or consumption rates, berth unavailability, and changes in the storage capacities at ports.     

高桥墩桩基础的优化设计及因素分析

在高桥墩桩基屈曲能量法分析的基础上,提出兼顾结构稳定、强度和经济性的优化模型,并应用优化算法中非线性序列二次规划法,进行优化设计探讨,同时给出优化设计算法流程图,编制了相应的优化计算程序;为了解桥墩高度、轴向荷载、地基比例系数和混凝土弹性模量对于高桥墩桩基屈曲的影响,结合优化设计模型进行了因素分析,探讨了参数变量对目标函数最优值的影响规律和程度,比较结果说明,在进行高桥墩桩基的屈曲受力分析时,高桥墩的大变形影响不容忽视;而一般在工程设计中,可考虑将桩周土体和混凝土弹性模量的增强作用作为设计的安全储备。     

大城市客运交通结构优化模型研究

城市客运交通结构是关系城市交通系统发展方向的核心问题。从城市交通可持续发展角度出发建立了大城市客运交通结构优化的线性规划模型,其中决策变量为城市客运交通系统中各种交通方式的周转量。该模型的目标为最大化城市客运交通效率,该交通效率不是简单的各种交通方式客运周转量的函数,而是由各种交通方式的客运周转量和各种交通方式对城市客运交通效率贡献率共同决定。同时考虑客运交通结构优化过程中应满足的出行需求总量约束、可达性约束、占地约束、能耗约束、环境容量约束和各种交通方式发展规模约束等。该模型在实际应用中取得了良好的效果。     

Multi-objective optimization of quarter-car models with a passive or semi-active suspension system

A systematic methodology is applied in an effort to select optimum values for the suspension damping and stiffness parameters of two degrees of freedom quarter-car models, subjected to road excitation. First, models involving passive suspension dampers with constant or dual rate characteristics are considered. In addition, models with semi-active suspensions are also examined. Moreover, special emphasis is put in modeling possible temporary separations of the wheel from the ground. For all these models, appropriate methodologies are employed for capturing the motions of the vehicle resulting from passing with a constant horizontal speed over roads involving an isolated or a distributed geometric irregularity. The optimization process is based on three suitable performance criteria, related to ride comfort, suspension travel and road holding of the vehicle and yielding the most important suspension stiffness and damping parameters. As these criteria are conflicting, a suitable multi-objective optimization methodology is set up and applied. As a result, a series of diagrams with typical numerical results are presented and compared in both the corresponding objective spaces (in the form of classical Pareto fronts) and parameter spaces.