Conserved quantities of conservative continuous systems by Mei symmetries
type: Item
instance of: scholarly article
title: Conserved quantities of conservative continuous systems by Mei symmetries
zbMATH Open document ID: 1427.70042
author: Gang Fang
author: Xi-Wu Luan
author: Shun Jiang
author: Jian-Hui Fang
published in: Acta Mechanica
publication date: 2018-02-14T00:00:00Z
Mathematics Subject Classification ID: 70H33
Mathematics Subject Classification ID: 37J06
zbMATH DE Number: 6838906
zbMATH Keywords: conserved quantities
zbMATH Keywords: conservative continuous systems
zbMATH Keywords: Noether theorem
MaRDI profile type: Publication
full work available at URL: s00707-017-1973-6
OpenAlex ID: W2756491035
cites work: On the inversion of Noether's theorem in the Lagrangian formalism
cites work: Dynamical symmetries and conserved quantities
cites work: A new conservation law constructed without using either Lagrangians or Hamiltonians
cites work: Q4525066
cites work: Mei Symmetry and Lie Symmetry of the Rotational Relativistic Variable Mass System
cites work: Q3061725
cites work: Form invariance, Noether symmetry and Lie symmetry of Hamiltonian systems in phase space
cites work: Noether-type symmetries and conservation laws via partial Lagrangians
cites work: Q3061542
cites work: Noether symmetries and conserved quantities for fractional Birkhoffian systems
cites work: Perturbations of Lagrangian systems based on the preservation of subalgebras of Noether symmetries
cites work: Variational problem of Herglotz type for Birkhoffian system and its Noether's theorems
cites work: Lie symmetries, perturbation to symmetries and adiabatic invariants of Lagrange system
cites work: Many conserved quantities induced by Lie symmetries of a Lagrangian system
cites work: A new Lie symmetrical method of finding a conserved quantity for a dynamical system in phase space
cites work: A Lie symmetrical basic integral variable relation and a new conservation law for generalized Hamiltonian systems
cites work: Lie symmetries and their inverse problems of nonholonomic Hamilton systems with fractional derivatives
cites work: A new type of fractional Lie symmetrical method and its applications
cites work: A new type of conserved quantity induced by symmetries of Lagrange system
cites work: Conformal invariance of Mei symmetry for the non-holonomic systems of non-Chetaev's type
cites work: Special Mei symmetry and approximate conserved quantity of Appell equations for a weakly nonholonomic system
cites work: Conformal invariance of Mei symmetry for discrete Lagrangian systems
cites work: A new method of fractional dynamics, i.e., fractional Mei symmetrical method for finding conserved quantity, and its applications to physics
cites work: Q5756660
DOI: 10.1007/S00707-017-1973-6
description: scientific article; zbMATH DE number 6838906