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Lie symmetry analysis and exact solutions for a variable coefficient Gardner equation arising in arterial mechanics
Lie symmetry analysis arterial mechanics coefficient Gardner equation
2010/4/2
In this paper, a variable-coefficient Gardner equation is considered. By using the classical symmetry analysis method symmetries for this equation are obtained. Then, the generalized Jacobi elliptic f...
Perturbation to Lie Symmetry and Adiabatic Invariants for General
Holonomic Mechanical Systems
Lie symmetry perturbation adiabatic invariant general holonomic mechanical system
2007/8/15
2007Vol.48No.1pp.19-22DOI:
Perturbation to Lie Symmetry and Adiabatic Invariants for General
Holonomic Mechanical Systems
DING Ning, FANG Jian-Hui, WANG Peng, and ZHANG Xiao-Ni
...
On Form Invariance, Lie Symmetry, and Three Kinds of Conserved
Quantities of Generalized Lagrange's Equations
form invariance Lie symmetry conserved quantity
generalized classical mechanics Lagrange's
equation
2007/8/15
2007Vol.48No.1pp.37-42DOI:
On Form Invariance, Lie Symmetry, and Three Kinds of Conserved
Quantities of Generalized Lagrange's Equations
ZHAO Shu-Hong1,2 and LIANG Li-Fu1
...
Non-Lie Symmetry Groups of (2+1)-Dimensional Nonlinear Systems
symmetry groups CK direct method symmetries exact solution
2007/8/15
2006Vol.46No.6pp.1005-1010DOI:
Non-Lie Symmetry Groups of (2+1)-Dimensional Nonlinear Systems
MA Hong-Cai1 and LOU Sen-Yue2,3
1 Department of Mathematics, Donghua Univer...
Lie Symmetry and Conserved Quantities for Nonholonomic Vacco Dynamical Systems
Vacco dynamical system Lie symmetry general Hojman
conserved quantity Lutzky conserved quantity
2007/8/15
2006Vol.46No.2pp.265-268DOI:
Lie Symmetry and Conserved Quantities for Nonholonomic Vacco Dynamical Systems
DING Ning and FANG Jian-Hui
College of Physics and Technology...
Lie Symmetry and Conserved Quantity of Three-Order
Lagrangian Equations for Non-conserved Mechanical System
three-order Lagrangian equation Lie symmetry conserved quantity
2007/8/15
2006Vol.45No.2pp.350-352DOI:
Lie Symmetry and Conserved Quantity of Three-Order
Lagrangian Equations for Non-conserved Mechanical System
MA Shan-Jun, YANG Xue-Hui, YAN Rong, and ...
Mei Symmetry and Lie Symmetry of the Rotational Relativistic
Variable Mass System
rotational relativity variable mass system Mei symmetry Lie
symmetry conserved quantity
2007/8/15
2003Vol.40No.3pp.269-272DOI:
Mei Symmetry and Lie Symmetry of the Rotational Relativistic
Variable Mass System
FANG Jian-Hui
Department of Applied Physics, University o...
Mei Symmetry and Lie Symmetry of Relativistic
Hamiltonian System
relativity Hamiltonian system Mei symmetry Lie
symmetry conserved quantity
2007/8/15
2004Vol.42No.1pp.19-22DOI:
Mei Symmetry and Lie Symmetry of Relativistic
Hamiltonian System
FANG Jian-Hui, YAN Xiang-Hong, LI Hong, and CHEN Pei-Sheng
College of Phys...
