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精确校核轴的疲劳强度,已知轴材料为45(调质),$$ \sigma_B = 640\mathrm{MPa} $$,$$ \sigma_1 = 275\mathrm{MPa} $$,$$ \tau_1 = 200\mathrm{MPa} $$,危险截面为C截面(左侧和右侧),按以下步骤计算: (1)截面左侧: - 抗弯截面系数$$ W = \frac{\pi d^3}{32} $$($$ d = 63\mathrm{mm} $$); - 抗扭截面系数$$ W_T = \frac{\pi d^3}{16} $$; - 弯矩$$ M_{C1} = 130993.69\mathrm{N·mm} $$,扭矩$$ T = 601990\mathrm{N·mm} $$; - 弯曲应力$$ \sigma_b = \frac{M}{W} $$,扭转切应力$$ \tau_T = \frac{T}{W_T} $$; - 过盈配合处的$$ \frac{k_\sigma}{\varepsilon_\sigma} = 2.665 $$,$$ \frac{k_\tau}{\varepsilon_\tau} = 2.13 $$,表面质量系数$$ \beta_\sigma = \beta_\tau = 0.94 $$,计算综合系数$$ K_\sigma $$、$$ K_\tau $$; - 安全系数$$ S_\sigma = \frac{\sigma_1}{K_\sigma \sigma_a + \varphi_\sigma \sigma_m} $$,$$ S_\tau = \frac{\tau_1}{K_\tau \tau_a + \varphi_\tau \tau_m} $$,$$ S_{ca} = \frac{S_\sigma S_\tau}{\sqrt{S_\sigma^2 + S_\tau^2}} $$,判断$$ S_{ca} > 1.5 $$是否成立; (2)截面右侧: - 抗弯截面系数$$ W = \frac{\pi d^3}{32} $$,抗扭截面系数$$ W_T = \frac{\pi d^3}{16} $$; - 弯矩$$ M_{C2} = 130993.69\mathrm{N·mm} $$,扭矩$$ T = 601990\mathrm{N·mm} $$; - 弯曲应力$$ \sigma_b = \frac{M}{W} $$,扭转切应力$$ \tau_T = \frac{T}{W_T} $$; - 应力集中系数$$ \alpha_\sigma = 1.66 $$,$$ \alpha_\tau = 1.37 $$,材料敏性系数$$ q_\sigma = q_\tau = 0.79 $$,尺寸系数$$ \varepsilon_\sigma = 0.78 $$,$$ \varepsilon_\tau = 0.94 $$,表面质量系数$$ \beta_\sigma = \beta_\tau = 0.94 $$,计算综合系数$$ K_\sigma $$、$$ K_\tau $$; - 安全系数$$ S_\sigma = \frac{\sigma_1}{K_\sigma \sigma_a + \varphi_\sigma \sigma_m} $$,$$ S_\tau = \frac{\tau_1}{K_\tau \tau_a + \varphi_\tau \tau_m} $$,$$ S_{ca} = \frac{S_\sigma S_\tau}{\sqrt{S_\sigma^2 + S_\tau^2}} $$,判断$$ S_{ca} > 1.5 $$是否成立。(含图)
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