Fang Jian-Hui

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All published works

Action	Title	Year	Authors
+	Hamiltonian canonical equations of elastic medium and symplectic geometric algorithm of acoustic wave equation	2016	Gang Fang Xiwu Luan Fang Jian-Hui
+	Noether symmetry and Mei symmetry of a discrete holonomic mechanical system with variable mass	2014	Feifei Wang Fang Jian-Hui Wang Ying-Li Xu Rui-Li
+	The Noether conserved quantity of Lie symmetry for discrete difference sequence Hamilton system with variable mass	2013	Xu Rui-Li Fang Jian-Hui Bin Zhang
+	A new type of conserved quantity of Lie symmetry for the Lagrange system	2010	Fang Jian-Hui
+	A New Type of Conserved Quantity of Mei Symmetry for Holonomic Mechanical System	2009	Fang Jian-Hui Zhang Ming-Jiang Lu Kai
+	A New type of conserved quantity deduced from Mei symmetry of nonholonomic systems in terms of quasi-coordinates	2009	Pang Ting Fang Jian-Hui Zhang Ming-Jiang Lin Peng Lu Kai
+	Perturbation to Mei Symmetry and Generalized Mei Adiabatic Invariants for Nonholonomic Systems in Terms of Quasi-Coordinates	2009	Pang Ting Fang Jian-Hui Zhang Ming-Jiang Lin Peng Lu Kai
+	Perturbation to Lie–Mei Symmetry and Adiabatic Invariants for Birkhoffian Systems	2009	Zhang Ming-Jiang Fang Jian-Hui Lu Kai Pang Ting Lin Peng
+	Discussion on Perturbation to Weak Noether Symmetry and Adiabatic Invariants for Lagrange Systems	2009	Peng Wang Fang Jian-Hui Xianming Wang
+	Two New Types of Conserved Quantities Deduced from Noether Symmetry for Nonholonomic Mechanical System	2009	Zhang Xiao-Ni Fang Jian-Hui Pang Ting Lin Peng
+	Noether symmetry and Mei symmetry of discrete holonomic system in phase space	2009	Lu Kai Fang Jian-Hui Zhang Ming-Jiang Peng Wang
+	Lie symmetry and Hojman conserved quantity of Nambu system	2008	Lin Peng Fang Jian-Hui Pang Ting
+	Perturbation to Lie symmetry and another type of Hojman adiabatic invariants for Birkhoffian systems	2008	Ning Ding Fang Jian-Hui Chen Xiang-xia
+	Perturbation to Lie Symmetry and Generalized Hojman Adiabatic Invariants for Relativistic Hamilton System	2008	Zhang Xiao-Ni Fang Jian-Hui Lin Peng Pang Ting
+	Noether–Lie Symmetry of Generalized Classical Mechanical Systems	2008	Zhang Xiao-Ni Fang Jian-Hui Peng Wang Ning Ding
+	A new type of conserved quantity of Mei symmetry for relativistic nonholonomic mechanical system in phase space	2008	Zhang Xiao-Ni Fang Jian-Hui Pang Ting Lin Peng
+	Hojman Exact Invariants and Adiabatic Invariants of Hamilton System	2007	Peng Wang Fang Jian-Hui Ning Ding Zhang Xiao-Ni
+	A Unified Symmetry of Mechanical Systems with Variable Mass in Phase Space	2006	Peng Wang Fang Jian-Hui Pengyu Zhang Ning Ding
+	Lie Symmetry and Conserved Quantities for Nonholonomic Vacco Dynamical Systems	2006	Ning Ding Fang Jian-Hui
+	A unified symmetry of nonholonomic mechanical systems in phase space	2006	Peng Wang Fang Jian-Hui Ning Ding Pengyu Zhang
+	Non-Noether Conserved Quantity of Poincaré–Chetaev Equations of a Generalized Classical Mechanics	2006	Pengyu Zhang Fang Jian-Hui Peng Wang Ning Ding
+	Lie symmetry and non-Noether conserved quantities of variable mass Birkhoffian system	2006	Pengyu Zhang Fang Jian-Hui
+	Lie Symmetrical Hojman Conserved Quantity of Relativistic Mechanical System	2005	Fang Jian-Hui Peng Yong Yan Xiang-hong
+	Tow kinds of Mei symmeties and conserved quantities of a mechanical system in phase space	2005	Fang Jian-Hui Liao Yong-Pan Peng Yong
+	The Lie symmetrical non-Noether conserved quantity of holonomic Hamiltonian system	2004	Fang Jian-Hui Liao Yong-Pan Peng Yong
+	Lie Symmetrical Non-Noether Conserved Quantity of Mechanical System in Phase Space	2004	Fang Jian-Hui Peng Yong Liao Yong-Pan Li Hong
+	Non－Noether conserved quantity of a general form for mechanical systems with variable mass	2004	Fang Jian-Hui Liao Yong-Pan Zhang Jun
+	Lie symmetries and conserved quantities of second-order nonholomic mechanical system in phase place	2004	Fang Jian-Hui
+	Mei symmetry of variable mass systems with unilateral holonomic constraints	2004	Hong Li Fang Jian-Hui
+	The conserved quantity of Hojman for mechanicalsystems with variable mass in phase space	2004	Fang Jian-Hui Pengyu Zhang
+	The conservation law of nonholonomic system of second-order non-Chetave’s type in event space	2002	Fang Jian-Hui
+	CONSERVATION LAWS OF RELATIVISTIC VARIABLE MASS SYSTEMS	2001	Fang Jian-Hui
+	RELATIVISTIC FOUR-COVARIANT EQUATION OF VARIABLE-MASS BODY	1999	Fang Jian-Hui

Common Coauthors

Coauthor	Papers Together
Lin Peng	7
Pang Ting	7
Ning Ding	7
Peng Wang	6
Pengyu Zhang	5
Zhang Xiao-Ni	5
Lu Kai	5
Zhang Ming-Jiang	5
Liao Yong-Pan	4
Peng Yong	4
Xu Rui-Li	2
Xianming Wang	1
Wang Ying-Li	1
Xiwu Luan	1
Chen Xiang-xia	1
Zhang Jun	1
Yan Xiang-hong	1
Gang Fang	1
Hong Li	1
Bin Zhang	1
Peng Wang	1
Feifei Wang	1
Li Hong	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+	Lie symmetries, perturbation to symmetries and adiabatic invariants of Lagrange system	2005	Xiangwei Chen Yanmin Li Yonghong Zhao	7
+	The Lie symmetrical non-Noether conserved quantity of holonomic Hamiltonian system	2004	Fang Jian-Hui Liao Yong-Pan Peng Yong	5
+	Lie symmetry and the conserved quantity of a generalized Hamiltonian system	2003	Mei Feng-Xiang	4
+	Hojman conserved quantities for systems with non-Chetaev nonholonomic constraints in the event space	2007	Jia Li-Qun Yaoyu Zhang Zheng Shi-wang	4
+	A new conservation law constructed without using either Lagrangians or Hamiltonians	1992	Sergio A. Hojman	3
+	Perturbation of symmetries and Hojman adiabatic invariants for Lagrangian system	2006	Yi Zhang Fan Cun-Xin Mei Feng-Xiang	3
+	Conserved quantity and stability of Birkhoffian system	2005	Xu Zhi-Xin	3
+	Lie symmetry and conserved quantity of a system of first-order differential equations	2006	Xu Xue-Jun Mei Feng-Xiang Yongfa Zhang	3
+	The study of symmetries and conserved quantities for one class of linearly coupled multidimensional freedom systems	2007	Lou Zhi Mei	3
+	A new conserved quantity of mechanical systems with differential constraints	2004	Wu Hui-Bin	3
+	A new non-Noether conserved quantity of the relativistic holonomic nonconservative systems in general Lie transformations	2005	Luo Shao-Kai Cai Jian-Le Jia Li-Qun	2
+	A Set of Lie Symmetrical Conservation Law for Rotational Relativistic Hamiltonian Systems	2003	Luo Shao-Kai Jia Li-Qun	2
+	The conserved quantity of Hojman for mechanicalsystems with variable mass in phase space	2004	Fang Jian-Hui Pengyu Zhang	2
+ PDF Chat	Total variation in Hamiltonian formalism and symplectic-energy integrators	2003	Jing‐Bo Chen Han-Ying Guo Ke Wu	2
+	Difference equations and conservation laws	1987	T. D. Lee	2
+	Discrete total variation calculus and Lee’s discrete mechanics	2005	Jing‐Bo Chen Han-Ying Guo Ke Wu	2
+	A unified symmetry of nonholonomic mechanical systems in phase space	2006	Peng Wang Fang Jian-Hui Ning Ding Pengyu Zhang	2
+	Integrating factors and conservation theorems of constrained Birkhoffian systems	2006	Qiao Yong-Fen Zhao Shu-Hong Renjie Li	2
+	Remarks on a recent theorem about conserved quantities	1995	M. Lutzky	2
+	Non-Noether conserved quantity for differential equations of motion in the phase space	2002	Mei Feng-Xiang	2
+	The Lie symmetries and Noether conserved quantities of discrete mechanical systems with variable mass	2008	Shi Shen-Yang Jing-Li Fu Huang Xiao-Hong Li‐Qun Chen Xiaobo Zhang	2
+	Lie symmetries, perturbation to symmetries and adiabatic invariants of Poincaré equations	2006	Xiangwei Chen Cuimei Liu Yanmin Li	2
+	Lie symmetry and non-Noether conserved quantities of variable mass Birkhoffian system	2006	Pengyu Zhang Fang Jian-Hui	2
+	Lie-form invariance of the Lagrange system	2005	Wu Hui-Bin	2
+	Non-Noether Conserved Quantity of Nonholonomic System Having Variable Mass and Unilateral Constraints	2004	Qiao Yong-Fen Li Ren-Jie MA Yong-sheng	2
+	Lie Symmetrical Non-Noether Conserved Quantity of Mechanical System in Phase Space	2004	Fang Jian-Hui Peng Yong Liao Yong-Pan Li Hong	2
+	Stability for the equilibrium state manifold of relativistic Birkhoffian systems	2003	Jing-Li Fu Li‐Qun Chen Luo Yi Luo Shao-Kai	2
+	A new type of conserved quantity of Lie symmetry for the Lagrange system	2010	Fang Jian-Hui	1
+ PDF Chat	Discrete mechanics and variational integrators	2001	Jerrold E. Marsden Matthew West	1
+	Non Noether conserved quantity of the holonomic mechanical systems in terms of quasi-coordinates ——An extension of Hojman theorem	2004	Qiao Yong-Fen Zhao Shu-Hong Li Ren-Jie	1
+	A nonNoether conserved quantity constructed using form invariance for Nielsen equation of a non-conservativemechanical system	2004	Xuejun Xu Mei Feng-Xiang Maochang Qin	1
+	The Lie point symmetry-preserving difference scheme of holonomic constrained mechanical systems	2010	Hongbin Zhang Lü Hong-Sheng Gu Shu-Long	1
+	New multi-order exact solutions to a kind of nonlinear evolution equations	2003	Zuntao Fu Liu Shi-Kuo Shida Liu	1
+	Non－Noether conserved quantity of a general form for mechanical systems with variable mass	2004	Fang Jian-Hui Liao Yong-Pan Zhang Jun	1
+	Lie Symmetrical Hojman Conserved Quantity of Relativistic Mechanical System	2005	Fang Jian-Hui Peng Yong Yan Xiang-hong	1
+	Noether symmetry and Mei symmetry of discrete holonomic system in phase space	2009	Lu Kai Fang Jian-Hui Zhang Ming-Jiang Peng Wang	1
+	A non-Noether conserved quantity, i.e. Hojman conserved quantity, for nonholonomic mechanical systems	2004	Luo Shao-Kai Mei Feng-Xiang	1
+	Tow kinds of Mei symmeties and conserved quantities of a mechanical system in phase space	2005	Fang Jian-Hui Liao Yong-Pan Peng Yong	1
+	A conservation theorem of Hojman for systems of generalized classical mechanics	2003	Yi Zhang	1
+	NOETHER’S THEOREM AND ITS INVERSE OF NONHOLONOMIC NONCONSERVATIVE DYNAMICAL SYSTEMS	1991	Liu Duan	1
+	Symmetries and Differential Equations	1989	George W. Bluman Sukeyuki Kumei	1
+	The third independent conserved quantity and its symmetry of the two-dimensional anisotropic harmonic oscillator	2012	Lou Zhi-Mei Mei Feng-Xiang	1
+	Mei symmetry and conserved quantity of a holonomic system	2008	Ge Wei-Kuan	1
+	None	1999	A. H. Kara	1
+	None	2000	Tsuyoshi Ogawa Toshiaki Sagae	1
+	Form invariance and non-Noether conserved quantity of generalized Raitzin’s canonical equations of non-conservative system	2006	Qiao Yong-Fen Zhao Shu-Hong	1
+	Lie symmetries and conserved quantities of discrete nonholonomic Hamiltonian systems	2012	Xing-Zhong Wang Hao Fu Jing-Li Fu	1
+	Lie Symmetrical Non-Noether Conserved Quantities of Poincaré–Chetaev Equations	2005	Pengyu Zhang Jianhui Fang	1
+	None	1998	Nail H. Ibragimov A. H. Kara F. M. Mahomed	1
+	Noether-type theorems for difference equations	2001	В. А. Дородницын	1