Nonrelativistic conformal transformations in Lagrangian formalism

Abstract

The conformal transformations corresponding to $N$-Galilean conformal symmetries, previously defined as canonical symmetry transformations on phase space, are constructed as point transformations in coordinate space.

References in corpus (5)

• Non-relativistic conformal symmetries and Newton-Cartan structures
• Schrodinger Equations for Higher Order Non-relativistic Particles and N-Galilean Conformal Symmetry
• Remarks on l-conformal extension of the Newton-Hooke algebra
• Nonrelativistic conformal groups and their dynamical realizations
• N-Galilean conformal algebras and higher derivatives Lagrangians

Cited by in corpus (11)

• Conformal Newton-Hooke symmetry of Pais-Uhlenbeck oscillator
• Intertwining operators for l-conformal Galilei algebras and hierarchy of invariant equations
• Dynamical realizations of N=1 l-conformal Galilei superalgebra
• Chiral and Real N=2 supersymmetric l-conformal Galilei algebras
• The odd-order Pais-Uhlenbeck oscillator
• Higher-derivative mechanics with N=2 l-conformal Galilei supersymmetry
• Physical ageing and new representations of some Lie algebras of local scale-invariance
• New realizations of N=2 l-conformal Newton-Hooke superalgebra
• Lowest Weight Representations, Singular Vectors and Invariant Equations for a Class of Conformal Galilei Algebras
• Superfield approach to higher derivative N=1 superconformal mechanics
• Nonlinear realizations and the orbit method