Abstract
In this paper, a coupling nonlinear dynamic model of the drum and subgrade is established for the vibratory roller. The dynamic characteristics of the rigid drum of the vibratory roller in the process of vibratory compaction are comprehensively investigated by time history, phase diagram, frequency spectrum, Poincare map, and bifurcation diagram. During the compaction process, the stiffness of the subgrade increases and the motion of the rigid drum of the vibratory roller changes from a single period to multiple periods and finally enters chaos by the way of period doubling. Moreover, the roller parameters also significantly affect the dynamic characteristics of the rigid drum and the compaction effect of the subgrade. Based on detailed numerical results, a parameter adjustment strategy about the roller frequency and nominal amplitude is proposed, which can avoid the “bouncing” of the drum during compaction and improve the compaction efficiency.
Highlights
Vibratory roller is one kind of common road construction machinery. e compaction operation of the vibratory roller is associated with the dynamic interaction between the vibratory roller and the subgrade
To improve the compaction efficiency, it is of great importance to study the dynamics of the rigid drum for the vibratory roller on elastic subgrades
A practical single-degree-of-freedom vibratory compaction model is used to analyze the dynamic characteristics of the rigid drum of the vibratory roller during the vibratory compaction process and to study the nonlinear dynamic behavior of the vibratory roller on elastic subgrades with different stiffness
Summary
Vibratory roller is one kind of common road construction machinery. e compaction operation of the vibratory roller is associated with the dynamic interaction between the vibratory roller and the subgrade. A practical single-degree-of-freedom vibratory compaction model is used to analyze the dynamic characteristics of the rigid drum of the vibratory roller during the vibratory compaction process and to study the nonlinear dynamic behavior of the vibratory roller on elastic subgrades with different stiffness.
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