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出 处:《振动与冲击》2011年第6期239-242,共4页Journal of Vibration and Shock
基 金:国家自然科学基金(10972095);甘肃省自然科学基金(2008GS02600)
摘 要:建立了一类冲击钻进机械系统的动力学模型,分析了系统周期冲击运动的类型,给出判定系统发生钻进运动的条件,并采用数值计算的方法分析了系统的动力学行为和系统参数对系统钻进效果的影响。结果表明:擦边分岔处是系统两种截然不同运动的"分界线","擦边"运动导致p/n运动转迁为(p-1)/n运动或形成复杂的长周期运动或混沌;当激振频率ω在q=1/1周期运动的冲击速度峰值附近时,系统具有最大冲击速度和最佳钻进量。The type of periodic-impact motion for an impact-progressive mechanical system was analyzed and the condition for judging the progressive motion of system was put forward.The dynamic behavior and the influence of system parameters on progression rate were investigated by numerical simulations.The results indicate that grazing bifurcation point is the dividing line between two all different motions of the system and a grazing contact may lead to instability of q=p/n motion: one impact in the motion period vanishes and the motion transits into q=(p-1)/n motion,or falls into long periodic or chaotic motion immediately.The maximum impact velocity and the largest progression of the system are found to occur during period-1 single-impact motion with the peak impact velocity.
分 类 号:O322[理学—一般力学与力学基础] TH113.1[理学—力学]
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