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"Las curvas de nivel en el espacio de fases no son otra cosa que \
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El punto cr\[IAcute]tico ocurre cuando \[Theta] = 0 deja de ser un \
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"\n\nVe\[AAcute]moslo. Para calcular la derivada del Vef respecto de \
\[Theta], definimos x = Cos[\[Theta]], derivamos respecto de x y, siguiendo \
la regla de la cadena, luego multiplicamos por -",
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como es f\[AAcute]cil convencerse a trav\[EAcute]s de la siguiente figura:"
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"\nResumiendo: ",
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" tiene un s\[OAcute]lo extremo para \[Theta] real si ",
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". Es decir, para valores suficientemente peque\[NTilde]os de ",
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" el \[UAcute]nico punto de equilibrio es \[Theta] = 0. Vemos por la forma \
del potencial que en ese caso todas las \[OAcute]rbitas en \[Theta] son \
acotadas y giran alrededor del origen."
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El movimiento de la peonza en el espacio: integraci\[OAcute]n \
num\[EAcute]rica de las ecuaciones\
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