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Generalized Birkhofflan representation of nonholonomic systems and its discrete variational algorithm 被引量:3
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作者 刘世兴 刘畅 +1 位作者 花巍 郭永新 《Chinese Physics B》 SCIE EI CAS CSCD 2016年第11期346-352,共7页
By using the discrete variational method,we study the numerical method of the general nonholonomic system in the generalized Birkhoffian framework,and construct a numerical method of generalized Birkhoffian equations ... By using the discrete variational method,we study the numerical method of the general nonholonomic system in the generalized Birkhoffian framework,and construct a numerical method of generalized Birkhoffian equations called a self-adjoint-preserving algorithm.Numerical results show that it is reasonable to study the nonholonomic system by the structure-preserving algorithm in the generalized Birkhoffian framework. 展开更多
关键词 variational preserving coordinates constraints adjoint satisfy manifold transformed preserve symplectic
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Spacelike Willmore surfaces in 4-dimensional Lorentzian space forms 被引量:2
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作者 MA Xiang WANG Peng 《Science China Mathematics》 SCIE 2008年第9期1561-1576,共16页
Spacelike Willmore surfaces in 4-dimensional Lorentzian space forms, a topic in Lorentzian conformal geometry which parallels the theory of Willmore surfaces in S4, are studied in this paper. We define two kinds of tr... Spacelike Willmore surfaces in 4-dimensional Lorentzian space forms, a topic in Lorentzian conformal geometry which parallels the theory of Willmore surfaces in S4, are studied in this paper. We define two kinds of transforms for such a surface, which produce the so-called left/right polar surfaces and the adjoint surfaces. These new surfaces are again conformal Willmore surfaces. For them the interesting duality theorem holds. As an application spacelike Willmore 2-spheres are classified. Finally we construct a family of homogeneous spacelike Willmore tori. 展开更多
关键词 spacelike Willmore surfaces polar surfaces adjoint transforms duality theorem Willmore 2-spheres Primary 53A30 Secondary 53B30
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