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Schrödinger group

Known as: Schrodinger algebra, Schrodinger group, Schrödinger algebra 
The Schrödinger group is the symmetry group of the free particle Schrödinger equation.
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Related topics

Related topics

3 relations
Angular momentum operatorMomentum operator

Broader (1)

Quantum mechanics

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
N ov 2 01 6 Z 2 × Z 2-graded Lie Symmetries of the Lévy-Leblond Equations
The first-order differential Lévy-Leblond equations (LLE’s) are the non-relativistic analogs of the Dirac equation, being square… 
2015
2015
Asymptotic stability for standing waves of a NLS equation with concentrated nonlinearity in dimension three. II
We investigate the asymptotic stability of standing waves for a model of Schr\"odinger equation with spatially concentrated… 
2015
2015
A holographic c-theorem for Schrödinger spacetimes
A bstractWe prove a c-theorem for holographic renormalization group flows in a Schrödinger spacetime that demonstrates that the… 
2010
2010
On the non-relativistic structure of the AdS/CFT superalgebras
The property of the conformal algebra to contain the Schrödinger algebra in one less space dimension is extended to the… 
2009
2009
Higher Spin Symmetries of the Free Schrödinger Equation
It is shown that the Schrodinger symmetry algebra of a free particle in spatial dimensions can be embedded into a representation… 
2008
2008
Super Schrödinger in Super Conformal
We discuss (extended) super Schrödinger algebras which are subalgebras of the superconformal algebra psu(2,2|4). The Schrödinger… 
2006
2006
Covariance of the Schrödinger equation under low velocity boosts
It is well-known that Schrödinger wave functions are not covariant under Galilean boosts. To obtain the correct result the boost… 
2003
2003
Continuous subgroups of the generalized Schrödinger groups
Some general results on the subalgebras of the Lie algebra ASch(n) of the generalized Schrödinger group Sch(n) and on the… 
2002
2002
25pXB-10 Hierarchy of Schrodinger algebra invariant equations
2000
2000
Symbolic computation of Appell systems on the Schrodinger algebra (Algebraic Systems, Formal Languages and Computations)
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