The Lax pairs of the Heisenberg model and the non-linear Schrodinger equation are each shown to give rise to a representation of the infinite dimensional graded Li algebra su(2)(X)R( lambda , lambda /sup -1/)
Abstract. We study all the symmetries of the free Schrödinger equation in the non-commu-tative plan...
A Snyder model generated by the noncommutative coordinates and Lorentz generators closes a Lie algeb...
We point out that the dissipative force-free Duffing oscillator and Holmes-Rand nonlinear oscillator...
The set of dynamic symmetries of the scalar free Schrödinger equation in d space dimensions gives a...
32 pages, no figureWe consider a version of the non-linear Schrödinger equation with M bosons and N ...
Abstract. We consider families of linear, parabolic PDEs in n dimensions which possess Lie symmetry ...
We study all the symmetries of the free Schr odinger equation in the non-commu- tative plane. These ...
We study all the symmetries of the free Schrodinger equation in the non-commutative plane. These sym...
We present an algebraic structure that provides an interesting and novel link between supersymmetry ...
We describe the fine (group) gradings on the Heisenberg algebras, on the Heisenberg superalgebras an...
Supersymmetry is formulated for integrable models based on the sl(2 1) loop algebra endowed with a p...
The complete symmetry group of a 1 + 1 linear evolution equation has been demon-strated to be repres...
Abstract. We study all the symmetries of the free Schrödinger equation in the non-commutative plane....
In this lecture course I present the idea of symmetries (of physical systems, mathematical systems, ...
There is a bridge between generic linear Ordinary Differential Equations (ODEs), Schubert Calculus a...
Abstract. We study all the symmetries of the free Schrödinger equation in the non-commu-tative plan...
A Snyder model generated by the noncommutative coordinates and Lorentz generators closes a Lie algeb...
We point out that the dissipative force-free Duffing oscillator and Holmes-Rand nonlinear oscillator...
The set of dynamic symmetries of the scalar free Schrödinger equation in d space dimensions gives a...
32 pages, no figureWe consider a version of the non-linear Schrödinger equation with M bosons and N ...
Abstract. We consider families of linear, parabolic PDEs in n dimensions which possess Lie symmetry ...
We study all the symmetries of the free Schr odinger equation in the non-commu- tative plane. These ...
We study all the symmetries of the free Schrodinger equation in the non-commutative plane. These sym...
We present an algebraic structure that provides an interesting and novel link between supersymmetry ...
We describe the fine (group) gradings on the Heisenberg algebras, on the Heisenberg superalgebras an...
Supersymmetry is formulated for integrable models based on the sl(2 1) loop algebra endowed with a p...
The complete symmetry group of a 1 + 1 linear evolution equation has been demon-strated to be repres...
Abstract. We study all the symmetries of the free Schrödinger equation in the non-commutative plane....
In this lecture course I present the idea of symmetries (of physical systems, mathematical systems, ...
There is a bridge between generic linear Ordinary Differential Equations (ODEs), Schubert Calculus a...
Abstract. We study all the symmetries of the free Schrödinger equation in the non-commu-tative plan...
A Snyder model generated by the noncommutative coordinates and Lorentz generators closes a Lie algeb...
We point out that the dissipative force-free Duffing oscillator and Holmes-Rand nonlinear oscillator...
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