Motion-control-based analytical model for wheel-soil interaction mechanics of lunar rover

Ke-rui Xia, L. Ding, Haibo Gao, Z. Deng
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引用次数: 4

Abstract

During rover lunar exploration missions (such as China's “Chang'e”), rovers are required to move autonomously on the loose lunar soil. Control methods based on the rigidity hypothesis can hardly be expected to satisfy these requirements practically so wheel-soil interaction mechanics should be taken into account. The currently used integral model based on wheel-soil interaction mechanics, however, is complicated, and it cannot be directly applied to the design of a lunar rover's controller. This paper presents a new simplified method of determining the wheel-soil interaction of lunar rovers by introducing a normal stress factor and the ratio of the forward region to the rear region, based on an analysis of the integral model and lunar soil parameters. As an example, numerical analysis is performed for a lunar rover wheel with a width of 165 mm and a radius of 135 mm. Based on a slip ratio as high as 0.4 and an entrance angle that varies from 10° to 40°, the results show that the maximum errors of the model for the calculation of normal force and drawbar pull force are less than 2%, while the maximum error of resistance torque is approximately 5%. When designing a rover's controller, the relationship between the driving torque of wheel T and the drawbar pull of wheel FDP is T = FDPr according to the rigidity hypothesis, a relationship that contradicts the terramechanics model. The proposed simplified model, which is verified by experiments, provides an important basis for the design of a control algorithm for a lunar rover that takes into account lunar wheel-soil interaction mechanics.
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基于运动控制的月球车轮-土相互作用力学分析模型
在月球车探月任务中(比如中国的“嫦娥”号),月球车需要在松散的月球土壤上自主移动。基于刚度假设的控制方法在实际中很难满足这些要求,因此需要考虑轮土相互作用力学。然而,目前采用的基于轮土相互作用力学的整体模型较为复杂,不能直接应用于月球车控制器的设计。本文在分析月球车的积分模型和月壤参数的基础上,提出了一种新的确定月球车轮土相互作用的简化方法,该方法引入了正应力因子和前后区比值。以宽度为165 mm、半径为135 mm的月球车车轮为例进行了数值分析。结果表明,在滑移比为0.4、入口角为10°~ 40°的情况下,模型计算法向力和拉拔力的最大误差小于2%,而阻力力矩的最大误差约为5%。在设计漫游车控制器时,根据刚度假设,车轮T的驱动力矩与车轮FDP的牵引力之间的关系为T = FDPr,这一关系与地形力学模型相矛盾。该简化模型经实验验证,为设计考虑轮土相互作用的月球车控制算法提供了重要依据。
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