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On Generating Discrete Integrable Systems via Lie Algebras and Commutator Equations

Communications in theoretical physics, 2016-03, Vol.65 (3), p.335-340, Article 335

张玉峰 Honwah Tam

2016

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New Applications of a Kind of Infinitesimal-Operator Lie Algebra

Advances in Mathematical Physics, 2016-01, Vol.2016 (2016), p.1-12

2016

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Discussion on integrable properties for higher-dimensional variable-coefficient nonlinear partial differential equations

Journal of mathematical physics, 2013-01, Vol.54 (1), p.1

2013

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On Integrable Properties for Two Variable-Coefficient Evolution Equations

Communications in theoretical physics, 2013-06, Vol.59 (6), p.671-678

2013

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Higher-Dimensional KdV Equations and Their Soliton Solutions

Communications in theoretical physics, 2006-03, Vol.45 (3), p.411-413

2006

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Four Lie algebras associated with R 6 and their applications

Journal of mathematical physics, 2010-09, Vol.51 (9), p.093514-093514-30

2010

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Lie Algebras Associated with Group U(n)

Communications in theoretical physics, 2007-08, Vol.48 (2), p.215-226

2007

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A few integrable systems and spatial spectral transformations

Communications in nonlinear science & numerical simulation, 2009-11, Vol.14 (11), p.3770-3783

2009

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On Generating Discrete Integrable Systems via Lie Algebras and Commutator EquationsSupported by the National Natural Science Foundation of China under Grant No. 11371361, the Innovation Team of Jiangsu Province hosted by China University of Mining and Technology (2014), and Hong Kong Research Grant Council under Grant No. HKBU202512, as well as the Natural Science Foundation of Shandong Province under Grant No. ZR2013AL016

Communications in theoretical physics, 2016-03, Vol.65 (3), p.335-340

2016

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Three kinds of coupling integrable couplings of the Korteweg–de Vries hierarchy of evolution equations

Journal of mathematical physics, 2010-04, Vol.51 (4), p.043510-043510-18

2010

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Coupling commutator pairs and integrable systems

Chaos, solitons and fractals, 2009-02, Vol.39 (3), p.1109-1120

2009

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On Generating Integrable Dynamical Systems in 1+1 and 2+1 Dimensions by Using Semisimple Lie Algebras

Zeitschrift für Naturforschung. A, A journal of physical sciences, 2015-10, Vol.70 (11), p.975-977

2015

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Some 2+1 Dimensional Super-Integrable Systems

Zeitschrift für Naturforschung. A, A journal of physical sciences, 2015-10, Vol.70 (10), p.791-796

2015

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A generalized Zakharov–Shabat equation with finite-band solutions and a soliton-equation hierarchy with an arbitrary parameter

Chaos, solitons and fractals, 2011-11, Vol.44 (11), p.968-976

2011

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Four Lie algebras associated with R^sup 6^ and their applications

Journal of mathematical physics, 2010-09, Vol.51 (9), p.1

2010

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Two explicit realizations of a Lie algebra

Chaos, solitons and fractals, 2009-09, Vol.41 (5), p.2241-2245

2009

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New integrable couplings and Hamiltonian structure of the KN hierarchy and the DLW hierarchy

Communications in nonlinear science & numerical simulation, 2008-06, Vol.13 (3), p.524-533

2008

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A type of loop algebra and the associated loop algebras

Chaos, solitons and fractals, 2008-07, Vol.37 (2), p.552-565

2008

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APPLICATIONS OF THE LIE ALGEBRA gl (2)

Modern physics letters. B, Condensed matter physics, statistical physics, applied physics, 2009-06, Vol.23 (14), p.1763-1770

2009

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A few subalgebras of the Lie algebra A3 and a direct approach for obtaining integrable couplings

Chaos, solitons and fractals, 2007-08, Vol.33 (4), p.1424-1432

2007

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Application of two loop algebras

Chaos, solitons and fractals, 2007-04, Vol.32 (2), p.640-644

2007

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A few expanding Lie algebras of the Lie algebra and applications

Physics letters. A, 2006-12, Vol.359 (5), p.471-480

2006

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GENERALIZED mKdV EQUATION, LIOUVILLE EQUATION, SINE-GORDON EQUATION AND SINH-GORDON EQUATION AS WELL AS A FORMAL BÄCKLUND TRANSFORMATION

International journal of modern physics. B, Condensed matter physics, statistical physics, applied physics, 2011-07, Vol.25 (18), p.2449-2460

2011

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A few subalgebras of the Lie algebra A 3 and a direct approach for obtaining integrable couplings

Chaos, solitons and fractals, 2007, Vol.33 (4), p.1424-1432

2007

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A few new higher-dimensional Lie algebras and two types of coupling integrable couplings of the AKNS hierarchy and the KN hierarchy

Communications in nonlinear science & numerical simulation, 2011, Vol.16 (1), p.76-85

2011

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On Generating Discrete Integrable Systems via Lie Algebras and Commutator Equations

New Applications of a Kind of Infinitesimal-Operator Lie Algebra

Discussion on integrable properties for higher-dimensional variable-coefficient nonlinear partial differential equations

On Integrable Properties for Two Variable-Coefficient Evolution Equations

Higher-Dimensional KdV Equations and Their Soliton Solutions

Four Lie algebras associated with R 6 and their applications

Lie Algebras Associated with Group U(n)

A few integrable systems and spatial spectral transformations

Three kinds of coupling integrable couplings of the Korteweg–de Vries hierarchy of evolution equations

Coupling commutator pairs and integrable systems

On Generating Integrable Dynamical Systems in 1+1 and 2+1 Dimensions by Using Semisimple Lie Algebras

Some 2+1 Dimensional Super-Integrable Systems

A generalized Zakharov–Shabat equation with finite-band solutions and a soliton-equation hierarchy with an arbitrary parameter

Four Lie algebras associated with R^sup 6^ and their applications

Two explicit realizations of a Lie algebra

New integrable couplings and Hamiltonian structure of the KN hierarchy and the DLW hierarchy

A type of loop algebra and the associated loop algebras

APPLICATIONS OF THE LIE ALGEBRA gl (2)

A few subalgebras of the Lie algebra A3 and a direct approach for obtaining integrable couplings

Application of two loop algebras

A few expanding Lie algebras of the Lie algebra and applications

GENERALIZED mKdV EQUATION, LIOUVILLE EQUATION, SINE-GORDON EQUATION AND SINH-GORDON EQUATION AS WELL AS A FORMAL BÄCKLUND TRANSFORMATION

A few subalgebras of the Lie algebra A 3 and a direct approach for obtaining integrable couplings

A few new higher-dimensional Lie algebras and two types of coupling integrable couplings of the AKNS hierarchy and the KN hierarchy

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