CAJ | 학술논문

导出减振器环形阀片大挠曲变形的解析式. 针对环形薄板的von Kármán方程,基于钱氏摄动法,导出了减振器环形阀片刚度曲线方程. 建立了高精度的阀片有限元模型并进行数值实验,以求解出刚度曲线方程中的两个待定系数. 采用Lorentzian函数对系数进行非线性最小二乘分段拟合,从而得到环形阀片大挠曲变形的解析式. 经数值计算验证,该解析式具有较高的计算精度.
도출감진기배형벌편대뇨곡변형적해석식. 침대배형박판적von Kármán방정,기우전씨섭동법,도출료감진기배형벌편강도곡선방정. 건립료고정도적벌편유한원모형병진행수치실험,이구해출강도곡선방정중적량개대정계수. 채용Lorentzian함수대계수진행비선성최소이승분단의합,종이득도배형벌편대뇨곡변형적해석식. 경수치계산험증,해해석식구유교고적계산정도.
To deduce the analytical formula of large deflection for annular throttle-slices in shock absorbers. Von Kármán equations of annular plate are used to derive the rigidity curve equation for annular throttle-slice in shock absorbers on the basis of Chien-perturbation method. To get the two undetermined coefficients in the rigidity curve equation, high-precision finite element model is set up and carried on numerical tests. For the purpose of getting the analytical formula of large deflection problem for annular throttle-slice, Lorentzian function is used to nonlinear least squares curve sub-fitting for the two coefficients. Numerical results showed that the analytical solution is highly precise.