This short note presents a simple and effective application of the generalized Sundman transformations and the Jacobi last multiplier approach for two nonlinear oscillator equations. We reobtain the first integrals with this method very easily. In addition, we also compute the Sundman symmetries and Lagrangians
AbstractWe propose a method for constructing first integrals of higher order ordinary differential e...
The approximate partial Noether operators for a system of two coupled van der Pol oscillators with l...
This paper introduces a new method for solving ordinary differential equations (ODEs) that enhances ...
Constants of motion, Lagrangians and Hamiltonians admitted by a family of relevant nonlinear oscilla...
In this paper, we employ the technique of Jacobi Last Multiplier (JLM) to derive Lagrangians for sev...
Abstract In this paper, we employ the technique of Jacobi Last Multiplier (JLM) to derive Lagrangian...
Sundman symmetries arise from more general transformations than do point or contact symmetries. This...
In this paper we compute first integrals of nonlinear ordinary differential equations using the exte...
In this paper, we employ the technique of Jacobi last multiplier (JLM) to derive Lagrangians for sev...
We employ generalized Sundman transformation method to obtain certain new first integrals of autonom...
AbstractWe use a formula derived almost seventy years ago by Madhav Rao connecting the Jacobi Last M...
Recently ([1]) we have obtained a novel derivation of first integrals and inte-grating factors for o...
We generalize the theory of nonlocal constants of motion to higher-order Lagrangian Dynamics. Novel ...
We propose a method for constructing first integrals of higher order ordinary differential equations...
We describe a recipe to generate “nonlocal” constants of motion for ODE Lagrangian systems. As a sam...
AbstractWe propose a method for constructing first integrals of higher order ordinary differential e...
The approximate partial Noether operators for a system of two coupled van der Pol oscillators with l...
This paper introduces a new method for solving ordinary differential equations (ODEs) that enhances ...
Constants of motion, Lagrangians and Hamiltonians admitted by a family of relevant nonlinear oscilla...
In this paper, we employ the technique of Jacobi Last Multiplier (JLM) to derive Lagrangians for sev...
Abstract In this paper, we employ the technique of Jacobi Last Multiplier (JLM) to derive Lagrangian...
Sundman symmetries arise from more general transformations than do point or contact symmetries. This...
In this paper we compute first integrals of nonlinear ordinary differential equations using the exte...
In this paper, we employ the technique of Jacobi last multiplier (JLM) to derive Lagrangians for sev...
We employ generalized Sundman transformation method to obtain certain new first integrals of autonom...
AbstractWe use a formula derived almost seventy years ago by Madhav Rao connecting the Jacobi Last M...
Recently ([1]) we have obtained a novel derivation of first integrals and inte-grating factors for o...
We generalize the theory of nonlocal constants of motion to higher-order Lagrangian Dynamics. Novel ...
We propose a method for constructing first integrals of higher order ordinary differential equations...
We describe a recipe to generate “nonlocal” constants of motion for ODE Lagrangian systems. As a sam...
AbstractWe propose a method for constructing first integrals of higher order ordinary differential e...
The approximate partial Noether operators for a system of two coupled van der Pol oscillators with l...
This paper introduces a new method for solving ordinary differential equations (ODEs) that enhances ...