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测地曲率 - Wikipedia

测地曲率

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测地曲率:设P是(C)上一点,α是(C)在P点的单位切向量,β是主法向量,γ是副法向量。再设n是曲面S在P点的单位法向量。命\varepsilon = n \times \alpha

曲线(C)在P点的曲率向量\ddot{r}=k\beta\varepsilon上的投影(也就是在S上P点的切平面上的投影)

k_{g}=\ddot{r}\cdot \beta \varepsilon

称为曲线(C)在P点的测地曲率。


[编辑] 相关命题

  • 曲面S上的曲线(C),它在P点的测地曲率的绝对值等于(C)在P点的切平面上的正投影曲线(C')的曲率。
  • k^{2}=k_{g}^{2}+k_{n}^{2}

式中,k为曲线在P点的曲率,kn为曲线在P点的法曲率。


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