斜齿轮摩擦激励与故障激励耦合动力学建模及其动态特征研究
[Abstract]:The gear transmission system and its basic parts have an irreplaceable important position in the national equipment manufacturing industry. With the development of science and technology, higher performance requirements for gear transmission are also put forward, such as high speed, heavy load, high reliability, low noise, and the like. the helical gear transmission has the advantages of good meshing property, large coincidence degree, stable transmission, small vibration noise, high bearing capacity and the like, and is widely applied to the mechanical transmission systems of aerospace, metallurgy, wind power, ships, engineering machinery, hoisting and transportation and the like. However, the helical gear is easy to produce error in the process and assembly process due to the complex tooth form, and in the transmission process, the internal excitation is complex, and the gear failure is frequent, thus being the main factor to restrict the development of long life and high reliability of the helical gear transmission system. The friction of the tooth surface is an important source of vibration and noise of the gear. The friction of the tooth surface accelerates the occurrence of the early fault of the gear, which in turn increases the tooth surface friction and further causes the gear to be damaged. Therefore, the dynamic modeling of the friction excitation and failure excitation of the helical gear is carried out, the dynamic model of the helical gear with friction is established, the relation between the internal nonlinear dynamic excitation and the external vibration response characteristic is solved, and the dynamic model has great academic value and engineering significance. In view of the dynamic modeling and the dynamic characteristic of the friction excitation and fault excitation of the helical gear, the time-varying contact line length of the helical gear engagement, the friction excitation and the failure excitation coupling mechanism which are meshed with the helical gear are analyzed. The dynamic excitation and vibration response of a series of helical gears are studied. The main research work of the paper includes the following steps: the problem that the time-varying contact line length of time-varying meshing force and time-varying coefficient of friction is taken into account, General calculation method of time-varying friction and time-varying friction torque. Based on the relation between the bending deformation and the force of the shaft, a method for testing the frictional force of the bevel gear tooth surface is proposed. the new calculation method solves the problem of accurate calculation of the friction excitation of the helical gear under the different range of coincidence, and discloses the influence rule of the gear parameters such as the displacement coefficient, the spiral angle and the tooth width on the time-varying contact line, the time-varying friction force and the moment, The bevel gear parameters are reasonably selected in the design phase to provide guidance for reducing the friction drive. Based on the change of the length of the time-varying contact line, the method for calculating the time-varying frictional excitation and the contact stiffness of the bevel gear with the tooth surface is presented. Considering the change of time-varying friction force and time-varying stiffness of the bevel gear tooth surface, the dynamic model of the time-varying friction force and the time-varying stiffness is established, and the influence of the tooth surface peeling fault on the dynamic characteristics of the helical gear is obtained. A new calculation method is provided for studying the excitation characteristics of the bevel gear tooth surface. The invention discloses an effective method for establishing a three-dimensional dynamic model of a helical gear with a time-varying sliding friction force and a dynamic meshing force under the fault of a tooth break, and discloses a problem of the relationship between the non-linear excitation and the dynamic characteristic of the broken fault of the helical gear tooth, This paper presents a method for calculating the meshing stiffness of the tooth-breaking fault helical gear based on the length of the time-varying contact line, and considering the centrifugal force and the inertia force of the eccentric mass due to the failure of the tooth breaking, and the variation of the time-varying friction force and the time-varying meshing force of the helical gear, The three-dimensional dynamic model of the helical gear-shaft-bearing coupling is established, and the influence of the tooth breaking form and the size on the dynamic characteristics of the helical gear is solved. In order to solve the problem of the change of the dynamic characteristics of the helical gear under the action of the neutral gear fault and the sliding friction coupling under the current helical gear internal excitation model, the method for calculating the friction excitation and the error excitation of the neutral gear fault is put forward. based on the change of the time-varying friction force and the dynamic meshing force caused by the failure of the neutral gear, the dynamic model of the time-varying friction force and the dynamic meshing force is established, and the change law of the dynamic response of the helical gear under the action of the neutral gear is obtained, In order to study the characteristics of the gear failure, a new calculation method is provided. In this paper, the simulation and verification experiment table of the helical gear fault is set up, and the experimental research on the fault of the tooth surface of the helical gear, the fault of the tooth breaking and the vibration characteristics of the neutral gear is carried out. The result of the experiment and the simulation result of the simulation show that the surface of the bevel gear is off-off. The fault of the gear teeth and the correctness of the theoretical simulation result of the vibration response characteristic of the medium-gear fault are not correct.
【学位授予单位】:重庆大学
【学位级别】:博士
【学位授予年份】:2015
【分类号】:TH132.41
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