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λ-Symmetry method and the Prelle-Singer method for third-order differential equations | ||
Theory of Approximation and Applications | ||
مقاله 3، دوره 12، شماره 2، اسفند 2018، صفحه 29-42 اصل مقاله (306.38 K) | ||
نوع مقاله: Review Articles | ||
نویسنده | ||
Khodayar Goodarzi* | ||
Department of Mathematics, Brujerd Branch, Islamic Azad University, Broujerd, Iran | ||
چکیده | ||
In this paper, we will obtain first integral, integrating factor and λ-symmetry of third-order ODEs u ⃛=F(x,u,u ̇,u ̈). Also we compare Prelle -Singer (PS) method and λ-symmetry method for third-order differential equations.In this paper, we will obtain first integral, integrating factor and λ-symmetry of third-order ODEs u ⃛=F(x,u,u ̇,u ̈). Also we compare Prelle -Singer (PS) method and λ-symmetry method for third-order differential equations.In this paper, we will obtain first integral, integrating factor and λ-symmetry of third-order ODEs u ⃛=F(x,u,u ̇,u ̈). Also we compare Prelle -Singer (PS) method and λ-symmetry method for third-order differential equations.In this paper, we will obtain first integral, integrating factor and λ-symmetry of third-order ODEs u ⃛=F(x,u,u ̇,u ̈). Also we compare Prelle -Singer (PS) method and λ-symmetry method for third-order differential equations.In this paper, we will obtain first integral, integrating factor and λ-symmetry of third-order ODEs u ⃛=F(x,u,u ̇,u ̈). Also we compare Prelle -Singer (PS) method and λ-symmetry method for third-order differential equations. | ||
کلیدواژهها | ||
Symmetry؛ λ-Symmetry؛ Integrating factor؛ First integral؛ Order reduction | ||
آمار تعداد مشاهده مقاله: 174 تعداد دریافت فایل اصل مقاله: 144 |