Add to ORKGAfter giving a brief account of the Jacobi last multiplier for ordinary differential equa-tions and its known relationship with Lie symmetries, we present a novel application which exploits the Jacobi last multiplier to the purpose of finding Lie symmetries of first-order systems. Several illustrative examples are given.
In this survey the role of Jacobi's last multiplier in mechanical systems with a position dependent ...
Jacobi's results on the computation of the order and of the normal forms of a differential system ar...
Generating functions play a large role in the study of special functions. The present paper deals wi...
We review the general theory of the Jacobi last multipliers in geometric terms and then apply the th...
The symmetry approach to the determination of Jacobi’s last multiplier is inverted to provide a sour...
We study the construction of singular Lagrangians using Jacobi's last multiplier (JLM). We also demo...
AbstractWe use a formula derived almost seventy years ago by Madhav Rao connecting the Jacobi Last M...
We obtain a new mathematical duality relating the Jacobi Identity and the Lie Algebra. The duality i...
It was shown by the author [International Journal of Theoretical Physics 36 (1997), 1099{1131] that ...
We give a method for using explicitly known Lie symmetries of a system of differential equations to ...
Es wird eine Lie-algebraische Verallgemeinerung sowohl des klassischen als auch des Sortier-Jacobi-V...
International audienceThis article brings to light the fact that linearity is by itself a meaningful...
We present a discretization of the Jacobi last multiplier, with some applications to the computation...
Lie group analysis is arguably the most systematic vehicle for finding exact solutions of differenti...
In the context of prolongation theory, introduced by Wahlquist and Estabrook, computations of a lot ...
In this survey the role of Jacobi's last multiplier in mechanical systems with a position dependent ...
Jacobi's results on the computation of the order and of the normal forms of a differential system ar...
Generating functions play a large role in the study of special functions. The present paper deals wi...
We review the general theory of the Jacobi last multipliers in geometric terms and then apply the th...
The symmetry approach to the determination of Jacobi’s last multiplier is inverted to provide a sour...
We study the construction of singular Lagrangians using Jacobi's last multiplier (JLM). We also demo...
AbstractWe use a formula derived almost seventy years ago by Madhav Rao connecting the Jacobi Last M...
We obtain a new mathematical duality relating the Jacobi Identity and the Lie Algebra. The duality i...
It was shown by the author [International Journal of Theoretical Physics 36 (1997), 1099{1131] that ...
We give a method for using explicitly known Lie symmetries of a system of differential equations to ...
Es wird eine Lie-algebraische Verallgemeinerung sowohl des klassischen als auch des Sortier-Jacobi-V...
International audienceThis article brings to light the fact that linearity is by itself a meaningful...
We present a discretization of the Jacobi last multiplier, with some applications to the computation...
Lie group analysis is arguably the most systematic vehicle for finding exact solutions of differenti...
In the context of prolongation theory, introduced by Wahlquist and Estabrook, computations of a lot ...
In this survey the role of Jacobi's last multiplier in mechanical systems with a position dependent ...
Jacobi's results on the computation of the order and of the normal forms of a differential system ar...
Generating functions play a large role in the study of special functions. The present paper deals wi...