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Our daily driving experience and empirical observations suggest that traffic patterns in a road network are relatively stationary during peak periods. In numerous transportation network studies, there has been an implicit conjecture that stationary states exist in a network when origin demands, route choice proportions, and destination supplies are constant. In this study, we first rigorously formulate the conjecture within the framework of a network kinematic wave theory with an invariant junction model. After defining stationary states, we derive a system of algebraic equations in 3-tuples of stationary link flow-rates, demands, and supplies. We then introduce a new definition of junction critical demand levels based on effective demands and supplies. With a map in critical demand levels, we show that its fixed points and, therefore, stationary states exist with the help of Brouwer’s fixed point theorem. For two simple road networks, we show that the map is well-defined and can be used to solve stationary states with a brute-force method. Finally we summarize the study and present some future extensions and applications. 相似文献
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以某直列3缸汽油机为研究对象,利用 AVL EXCITE 软件建立了曲轴多体动力学仿真模型,通过台架试验,验证了该仿真模型的正确性,在此模型基础上分析了润滑油温度、供油压力以及润滑油种类对发动机曲轴摩擦功的影响规律。研究表明:指定条件下的曲轴摩擦损失功率仿真结果为106.6 W ,台架试验结果为102 W ,误差在5%以内,表明仿真模型具有相当的精度;当润滑油供油温度从40℃升高到110℃时,曲轴摩擦损失功率减小到最低,约为104 W ,当温度超过110℃后,摩擦损失增加,当温度上升到150℃时,摩擦损失功率达到140 W ,润滑条件急剧恶化;当轴承主油道入口压力从0.31 MPa 增加到0.4 MPa 时,曲轴摩擦功率减小约10 W ,且供油温度较低时润滑油供油压力对曲轴摩擦功率影响较大;曲轴摩擦功率随黏度的提高而增加,供油温度较低时,润滑油黏度对曲轴摩擦功率的影响较大。 相似文献
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Giulio Reina Rocco Galati 《Vehicle System Dynamics: International Journal of Vehicle Mechanics and Mobility》2016,54(10):1384-1404
In this paper, a novel approach for online terrain characterisation is presented using a skid-steer vehicle. In the context of this research, terrain characterisation refers to the estimation of physical parameters that affects the terrain ability to support vehicular motion. These parameters are inferred from the modelling of the kinematic and dynamic behaviour of a skid-steer vehicle that reveals the underlying relationships governing the vehicle-terrain interaction. The concept of slip track is introduced as a measure of the slippage experienced by the vehicle during turning motion. The proposed terrain estimation system includes common onboard sensors, that is, wheel encoders, electrical current sensors and yaw rate gyroscope. Using these components, the system can characterise terrain online during normal vehicle operations. Experimental results obtained from different surfaces are presented to validate the system in the field showing its effectiveness and potential benefits to implement adaptive driving assistance systems or to automatically update the parameters of onboard control and planning algorithms. 相似文献
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根据多体系系统动力学理论,在建立动力学模型时,可将车轮间的动力学矢量设计成树形结构,这种处理使车轮间仅生成动力学约束而不是运动学约束。另一种方式将车轮间的纵向耦合方式视为无质量的运动约束,即车轮在连接点处具有相同的运动,运动矢量形成闭环。目前,在建立纵向耦合独立车轮转向架动力学模型时,都采用运动学约束来处理一侧前后车轮的耦合关系。以某COMBINO型纵向耦合独立车轮转向架为例,分别采用运动学约束和动力学约束的方法,对比曲线通过能力,以评价动力学约束方法的合理性。 相似文献
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Zhuoping Yu Lu Xiong Zhiqiang Fu 《Vehicle System Dynamics: International Journal of Vehicle Mechanics and Mobility》2019,57(8):1143-1162
ABSTRACTA robust trajectory tracking controller is designed for autonomous vehicles based on a hierarchical architecture to make the autonomous vehicle track a given reference trajectory. The controller consists of two sub controllers: kinematic controller and dynamic controller. Based on the kinematics of tracking reference trajectory, a desired yaw rate is calculated by kinematic controller to make the lateral deviation global asymptotic stable. Then, steering wheel angle is calculated by a vehicle dynamic controller to make the vehicle yaw rate converge to the desired value and make the vehicle dynamic stable. Conditional integration method is used in the sub controllers. This method guarantees global asymptotic stability of tracking reference values and considers the uncertainty of parameters and constraints of desired yaw rate and actuators. Then based on small-gain theorem, the condition of the finite-gain L stability is given to the hierarchical controller to ensure the interconnected sub systems stable and prevent the amplification of system disturbance. Finally, the effectiveness and robustness of the controller are validated by real vehicle experiments. 相似文献