We consider the class of polynomial differential equation x&= , 2(,)(,)(,)nnmnmPxyPxyPxy++++2(,)(,)(,)nnmnmyQxyQxyQxy++&=++. For where and are homogeneous polynomials of degree i. Inside this class of polynomial differential equation we consider a subclass of Darboux integrable systems. Moreover, under additional conditions we proved such Darboux integrable systems can have at most 1 limit cycle.
. (2006). Relationships between Darboux Integrability and Limit Cycles for a Class of Able Equations. (e31768). Journal of Sciences, Islamic Republic of Iran, 17(3), e31768
MLA
. "Relationships between Darboux Integrability and Limit Cycles for a Class of Able Equations" .e31768 , Journal of Sciences, Islamic Republic of Iran, 17, 3, 2006, e31768.
HARVARD
. (2006). 'Relationships between Darboux Integrability and Limit Cycles for a Class of Able Equations', Journal of Sciences, Islamic Republic of Iran, 17(3), e31768.
CHICAGO
, "Relationships between Darboux Integrability and Limit Cycles for a Class of Able Equations," Journal of Sciences, Islamic Republic of Iran, 17 3 (2006): e31768,
VANCOUVER
. Relationships between Darboux Integrability and Limit Cycles for a Class of Able Equations. J. Sci. I. R. I.. 2006;17(3):e31768.