Simulating calculation method for pre-clamping stress of end non-identical structure type oblique type change section flat springs
A simulation calculation, non-isomorphic technology, applied in the direction of calculation, design optimization/simulation, special data processing applications, etc., can solve the problem of complex calculation of clamping stiffness, non-isomorphic inclined-line variable-section leaf spring at the end that has not been given and other issues, to achieve the effect of reducing design development and test costs, improving design level, and speeding up development
Patent Information
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Publication Date
- 2018-04-24
- Estimated Expiration
- Not applicable · inactive patent
Smart Images

Figure 1 
Figure 2 
Figure 3
Abstract
Description
technical field
[0001] The invention relates to a simulation calculation method for the pre-clamping stress of a few-piece variable-section leaf spring of a vehicle suspension, especially a non-isomorphic oblique-line type variable-section leaf spring. Background technique
[0002] With the rapid development of energy saving and lightweight of automobiles, leaf springs with small variable cross-sections are increasingly popular in vehicle suspension due to their advantages of light weight, high material utilization, no or small friction between sheets, low vibration and noise, and long service life. Experts, manufacturers and vehicle manufacturers are highly concerned. Compared with the parabolic variable-section leaf spring, the oblique-shaped variable-section leaf spring has simpler processing technology and required equipment, so it has been widely used in vehicle suspension systems. In order to meet the complex force requirements of the end of the first leaf spring, the...
Examples
Embodiment 1
[0031] Example 1: half of the working length L of a non-equal-structured oblique-line type variable-section leaf spring at a certain end T =550mm, half the length L of the straight section of the root clamped by the saddle bolt 0 =50mm, width b=60mm, elastic modulus E=200GPa. The number of leaf springs n=3, the thickness h of the straight section at the root of each leaf spring 2 =12mm, the thickness of the straight section at the end of each leaf spring is h 11 = 8mm, h 12 = 7mm, h 13 = 6mm. The thickness ratios of the oblique segments of each leaf spring are β 1 = h 11 / h 2 =0.6667,β 2 = h 12 / h 2 = 0.5833, β 3 = h 13 / h 2 = 0.50. The design value of the free tangent arc height of each leaf spring is H g10 =95.2mm,H g20 =101mm, H g30 = 107.7mm. Root gasket thickness δ c =3mm, end gasket thickness δ e = 6mm. According to the number of leaf springs, elastic modulus, the thickness of the root gasket and the end gasket, the structural parameters of each leaf...
Embodiment 2
[0062] Embodiment 2: the width b=60mm of a non-equal few-piece slanted-line variable-section leaf spring at a certain end, and half the effective length L T =550mm, half the length L of the straight section of the root clamped by the saddle bolt 0 =50mm, elastic modulus E=200GPa. The number of leaf springs n=4, the thickness h of the straight section at the root of each leaf spring 2 = 14mm, the thickness h of the straight section at the end 11 = 9mm, h 12 = 8mm, h 13 = 7mm, h 14 = 6 mm. The thickness ratios of the oblique segments of each leaf spring are β 1 = h 11 / h 2 = 0.6429, β 2 = h 12 / h 2 = 0.5714, β3 = h 13 / h 2 =0.50,β 4 = h 14 / h 2 = 0.4286. The design value of the free tangent arc height of each leaf spring is H g10 =90.4mm, H g20 =95.4mm,H g30 =99.7mm,H g40 = 104.7mm. Root gasket thickness δ c =3mm, end gasket thickness δ e = 6mm. According to the number of leaf springs, elastic modulus, the thickness of the root gasket and the end gasket,...