Open carlos-adir opened 10 months ago
To compute the torsion constant, the following quantity must be computed
$$\mathbb{J}_{\omega} = \int_a^b \omega \ \langle \mathbf{p}, \ \mathbf{p}'\rangle \ dt$$
So, the torsion constant vector is given by
$$\mathbb{J}_{\omega j} = \int_a^b \varphi_j \cdot \langle \mathbf{p}, \ \mathbf{p}'\rangle \ dt$$
And it's valid for any type of geometry.
To compute the torsion constant, the following quantity must be computed
$$\mathbb{J}_{\omega} = \int_a^b \omega \ \langle \mathbf{p}, \ \mathbf{p}'\rangle \ dt$$
So, the torsion constant vector is given by
$$\mathbb{J}_{\omega j} = \int_a^b \varphi_j \cdot \langle \mathbf{p}, \ \mathbf{p}'\rangle \ dt$$
And it's valid for any type of geometry.