Electrical Machines And Drives A Space Vector Theory Approach Monographs In Electrical And Electronic Engineering «Real»

$$\vec{v}_s = R_s \vec{i}_s + \frac{d\vec{\psi}_s}{dt} + j \omega_k \vec{\psi}_s$$

$$T_e = \frac{3}{2} p \cdot \text{Im} { \vec{\psi}_s \cdot \vec{i}_s^* } = \frac{3}{2} p (\vec{\psi}_s \times \vec{i}_s)$$ $$\vec{v}_s = R_s \vec{i}_s + \frac{d\vec{\psi}_s}{dt} + j

$$\vec{x}_s = \frac{2}{3} \left( x_a + a x_b + a^2 x_c \right)$$ $$\vec{v}_s = R_s \vec{i}_s + \frac{d\vec{\psi}_s}{dt} + j

Вернуться на главнуюColeka

$$\vec{v}_s = R_s \vec{i}_s + \frac{d\vec{\psi}_s}{dt} + j \omega_k \vec{\psi}_s$$

$$T_e = \frac{3}{2} p \cdot \text{Im} { \vec{\psi}_s \cdot \vec{i}_s^* } = \frac{3}{2} p (\vec{\psi}_s \times \vec{i}_s)$$

$$\vec{x}_s = \frac{2}{3} \left( x_a + a x_b + a^2 x_c \right)$$