Lie symmetries and their inverse problems of nonholonomic Hamilton systems with fractional derivatives
type: Item
instance of: scholarly article
title: Lie symmetries and their inverse problems of nonholonomic Hamilton systems with fractional derivatives
zbMATH Open document ID: 1377.70032
author: Li-Ping Fu
author: Ben-Yong Chen
author: Yi Sun
author: Jingli Fu
published in: Physics Letters. A
publication date: 2018-01-12T00:00:00Z
Mathematics Subject Classification ID: 70F25
Mathematics Subject Classification ID: 26A33
Mathematics Subject Classification ID: 34A08
Mathematics Subject Classification ID: 35R11
Mathematics Subject Classification ID: 70H45
Mathematics Subject Classification ID: 70S10
zbMATH DE Number: 6825945
zbMATH Keywords: Lie symmetry
zbMATH Keywords: inverse problem
zbMATH Keywords: fractional derivative
zbMATH Keywords: nonholonomic Hamilton system
MaRDI profile type: Publication
full work available at URL: j.physleta.2015.10.002
OpenAlex ID: W1859846159
cites work: Applications of fractional calculus in physics
cites work: Computing eigenelements of boundary value problems with fractional derivatives
cites work: The fundamental solutions for the fractional diffusion-wave equation
cites work: On fractional Euler-Lagrange and Hamilton equations and the fractional generalization of total time derivative
cites work: Q4649595
cites work: Formulation of Euler-Lagrange equations for fractional variational problems
cites work: Lie symmetries and conserved quantities of constrained mechanical systems
cites work: Controllability of nonlinear fractional dynamical systems
cites work: Lie symmetries, perturbation to symmetries and adiabatic invariants of Lagrange system
cites work: Non-Noether symmetries and conserved quantities of nonconservative dynamical systems
cites work: A formulation of Noether's theorem for fractional problems of the calculus of variations
cites work: A formulation of the fractional Noether-type theorem for multidimensional Lagrangians
cites work: Fractional Noether's theorem in the Riesz-Caputo sense
cites work: Fractional variational calculus and the transversality conditions
cites work: Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
cites work: The Hamilton formalism with fractional derivatives
cites work: Variational problems with fractional derivatives: invariance conditions and Nöther's theorem
DOI: 10.1016/J.PHYSLETA.2015.10.002
description: scientific article; zbMATH DE number 6825945