振动压实中后期振动轮与压实路面的接触 非线性动力学研究

Nonlinear dynamics of vibration wheel contact with compacted pavement in the middle and late stages of vibration compaction

  • 摘要: 在考虑随振土体质量的基础上,建立三自由度振动压路机?土耦合动力学模型,通过分析振动轮的时频域图、 Poincaré 截面图、最大 Lyapunov 指数和轮?土动态接触力等响应,研究振动压路机振动轮在压实过程中的非线性动 力学响应特性。数值仿真结果表明,随着路基压实度的增大,振动轮由单一周期运动演变为多周期运动,最终进入 混沌状态;在演变过程中,振动轮加速度的频域特征由最初的单一基频向基频伴随有整倍频谐波过渡,最终以基频 和 1/2 倍次谐波为主要部分;在进入混沌状态后减小激振力和增大激振频率都可以使混沌状态退化至近似单一周 期运动,其中减小激振力对响应特征的影响为:频域响应存在较弱的 1/3 倍、2/3 倍及高倍次谐波;而增大激振频率 对响应特征的影响为:振动轮压实运动的单一周期更为明显。

     

    Abstract: To explore the dynamic behavior mechanism between vibrating wheels and compacted pavement during subgrade vibra? tion compaction. To provide theoretical support for continuous compaction monitoring technology and intelligent compaction of pavement. Based on the consideration of the mass of the vibrating soil, a 3-degree-of-freedom vibratory roller-soil coupling dynamic model is established. The nonlinear dynamic response characteristics of the vibratory roller vibration wheel in the compaction pro? cess are studied by analyzing the time-frequency domain plot of the vibrating wheel, Poincaré Map, Largest Lyapunov Exponent, and the dynamic contact force of the wheel-soil. The numerical simulation results show that with an increase of subgrade compac? tion, the motion of the vibrating wheel evolves from a single cycle to a multi-cycle motion, and finally enters a chaotic state. In the process of evolution, the vibration wheel acceleration frequency domain characteristics from the initial single fundamental frequency to the fundamental frequency accompanied by an integral frequency harmonic transition. In the end, the fundamental frequency and 1/2 times the subharmonic are the main parts. After entering the chaotic state, reducing the excitation force and increasing the exci? tation frequency can make the chaotic state degenerate to approximately a single cycle motion. Among them, the response charac? teristics of reducing the excitation force are weak 1/3×,2/3× and high harmonics in the frequency domain response. Among the response characteristics of increasing the excitation frequency, the single cycle of the compaction movement of the vibrating wheel is more obvious.

     

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