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International Journal of Computer Mathematics Volume 88, 2011 - Issue 9: APPLICATIONS OF COMPUTATIONAL MATHEMATICS IN SCIENCE AND ENGINEERING
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Section A

Complete triangular structures and Lie algebras

Manuel Ceballos Departamento de Geometría y Topología, Facultad de Matemáticas, Universidad de Sevilla, Aptdo 1160, 41080, Seville, Spain
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Juan Núñez Departamento de Geometría y Topología, Facultad de Matemáticas, Universidad de Sevilla, Aptdo 1160, 41080, Seville, SpainCorrespondence[email protected]
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Ángel F. Tenorio Dpto. de Economía, Métodos Cuantitativos e Historia, Económica. Escuela Politécnica Superior, Universidad Pablo de Olavide, Ctra. Utrera km. 1, 41013, Seville, Spain
Pages 1839-1851 | Received 09 Sep 2009, Accepted 08 Mar 2010, Published online: 25 Jan 2011

Citations (10)

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Read on this site (3)

J. Cáceres, M. Ceballos, J. Núñez, M. L. Puertas & Á. F. Tenorio. (2013) Graph operations and Lie algebras. International Journal of Computer Mathematics 90:10, pages 2092-2104.
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J. Cáceres, M. Ceballos, J. Núñez, M. L. Puertas & Á. F. Tenorio. (2012) Combinatorial structures of three vertices and Lie algebras. International Journal of Computer Mathematics 89:13-14, pages 1879-1900.
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J. Vigo-Aguiar & J. A. Lopez-Ramos. (2011) Applications of computational mathematics in science and engineering. International Journal of Computer Mathematics 88:9, pages 1805-1807.
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Articles from other publishers (7)

M. Ceballos, J. Núñez & Á. F. Tenorio. (2017) Finite-dimensional Leibniz algebras and combinatorial structures. Communications in Contemporary Mathematics 20:01, pages 1750004.
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A. A. S. Ahmad Jamri, Sh. K. Said Husain & I. S. Rakhimov. Combinatorial structures associated with low dimensional second class of non-Lie filiform Leibniz algebra. Combinatorial structures associated with low dimensional second class of non-Lie filiform Leibniz algebra.
Sh. K. Said Husain, A. A. S. Ahmad Jamri & I. S. Rakhimov. Combinatorial structures associated with some classes of Leibniz algebras. Combinatorial structures associated with some classes of Leibniz algebras.
Manuel Ceballos, Juan Núñez & Ángel F. Tenorio. (2016) Algorithmic method to obtain combinatorial structures associated with Leibniz algebras. Mathematics and Computers in Simulation 125, pages 126-138.
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Manuel Ceballos, Juan Núñez & Ángel F. Tenorio. (2014) Relations Between Combinatorial Structures and Lie Algebras: Centers and Derived Lie Algebras. Bulletin of the Malaysian Mathematical Sciences Society 38:2, pages 529-541.
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Luis Boza, Eugenio Manuel Fedriani, Juan Núñez, Ana María Pacheco & María Trinidad Villar. (2014) Directed pseudo-graphs and lie algebras over finite fields. Czechoslovak Mathematical Journal 64:1, pages 229-239.
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Manuel Ceballos, Juan Núñez & Ángel F. Tenorio. (2012) Study of Lie algebras by using combinatorial structures. Linear Algebra and its Applications 436:2, pages 349-363.
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