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- W2162280624 abstract "We consider the class of polynomial differential equation x = � 2 (, ) ( , ) ( , ) nn m n m Pxy P x y P x y ++ ++ , 2 (, ) ( , ) ( , ) nn m n m y Qx y Q x y Q x y ++ = ++ � . For ,1 mn ≥ where i P and i Q 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." @default.
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- W2162280624 date "2006-01-01" @default.
- W2162280624 modified "2023-09-26" @default.
- W2162280624 title "RELATIONSHIPS BETWEEN DARBOUX INTEGRABILITY AND LIMIT CYCLES FOR A CLASS OF ABLE EQUATIONS" @default.
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