ellipse polar arreglada

Memoria/content/08_desarrollo.tex

@@ -1092,10 +1092,10 @@ \subsubsection{CVL (Límites de Corriente y Voltaje)}
 \rho(\theta) = \frac{b^2 x \cos (\theta ) \pm a b \sqrt{\left(a^2-x^2\right) \sin ^2(\theta )+\left(b^2\right) \cos ^2(\theta )}}{a^2 \sin ^2(\theta )+b^2 \cos ^2(\theta )}
 \end{equation}
 
-Sustituyendo por los términos conocidos:
+Sustituyendo por los términos conocidos y simplificando:
 
 \begin{equation}
-I_{s,\text{VLE}} = \frac{\left(\frac{V_s}{L_q\cdot \omega_e}\right)^2 \left(-\frac{\lambda_m}{L_d}\right) \cos (\gamma) \pm \frac{V_s}{L_d\cdot \omega_e} \frac{V_s}{L_q\cdot \omega_e} \sqrt{\left(\frac{V_s}{L_d\cdot \omega_e}\right)^2- \left(-\frac{\lambda_m}{L_d}\right)^2 \sin^2(\gamma) + \left(\frac{V_s}{L_q\cdot \omega_e}\right)^2 \cos^2(\gamma)}}{\left(\frac{V_s}{L_d\cdot \omega_e}\right)^2 \sin^2(\gamma) + \left(\frac{V_s}{L_q\cdot \omega_e}\right)^2 \cos^2(\gamma)}
+	=\frac{\left(\frac{1}{L_q}\right)^2\left(-I_{s c}\right) \cos (\gamma) \pm \frac{1}{L_d \cdot L_q} \sqrt{\left(\left(\frac{V_s}{L_d \cdot \omega_e}\right)^2-\left(-I_{s c}\right)^2\right) \sin ^2(\gamma)+\left(\frac{V_s}{L_q \cdot \omega_e}\right)^2 \cos ^2(\gamma)}}{\left(\frac{1}{L_d}\right)^2 \sin ^2(\gamma)+\left(\frac{1}{L_q}\right)^2 \cos ^2(\gamma)}
 \end{equation}
 
 

Memoria/main.log

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