Normal Lie subsupergroups and non-abelian supercircles.
Baguis, P., Stavracou, T. (2002)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Lie systems: theory, generalisations, and applications”
Normal Lie subsupergroups and non-abelian supercircles.
Vector form brackets in Lie algebroids.
Nijenhuis, A. (1996)
Archivum Mathematicum
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Lie derivative of vector fields on a differential space
Włodzimierz Waliszewski (1986)
Annales Polonici Mathematici
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A note on Lie semialgebras in .
Breckner, Brigitte E. (2002)
Mathematica Pannonica
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Lie supergroups obtained from 3-dimensional Lie superalgebras associated to the adjoint representation and having a 2-dimensional derived ideal.
Hernández, I., Peniche, R. (2008)
International Journal of Mathematics and Mathematical Sciences
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Sophus Lie -- A sketch of his life and work.
Fritzsche, Bernd (1999)
Journal of Lie Theory
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Hom-Lie superalgebra structures on exceptional simple Lie superalgebras of vector fields
Liping Sun, Wende Liu (2017)
Open Mathematics
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According to the classification by Kac, there are eight Cartan series and five exceptional Lie superalgebras in infinite-dimensional simple linearly compact Lie superalgebras of vector fields. In this paper, the Hom-Lie superalgebra structures on the five exceptional Lie superalgebras of vector fields are studied. By making use of the ℤ-grading structures and the transitivity, we prove that there is only the trivial Hom-Lie superalgebra structures on exceptional simple Lie superalgebras....
A criterion for the minimal closedness of the Lie subalgebra corresponding to a connected nonclosed Lie subgroup.
Jan Kubarski (1991)
Revista Matemática de la Universidad Complutense de Madrid
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Regular Lie groups and a theorem of Lie-Palais.
Pestov, Vladimir (1995)
Journal of Lie Theory
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Applications of Lie Group Analysis to Mathematical Modelling in Natural Sciences
N. H. Ibragimov, R. N. Ibragimov (2012)
Mathematical Modelling of Natural Phenomena
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Today engineering and science researchers routinely confront problems in mathematical modeling involving solutions techniques for differential equations. Sometimes these solutions can be obtained analytically by numerous traditional ad hoc methods appropriate for integrating particular types of equations. More often, however, the solutions cannot be obtained by these methods, in spite of the fact that, e.g. over 400 types of integrable second-order ordinary differential equations were...