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Dergiler / Sigma Journal of Engineering and Natural Sciences / 2015 / Volume: 33 Issue: 3

A GENERALIZATION OF LUCKY GUESS LIE GROUP LG(3n) AND ITS LIE ALGEBRA lg(3n)

Ayşe Kara Hansen(Yıldız Technical University, Department of Mathematics)
Mahmut Kudeyt(Yıldız Technical University, Department of Mathematics)
Sayfa
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Yayın Tarihi
2015-09-01
DOI
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⚡ TL;DR(1 Cümlede Hızlı Çıkarım)

We calculate general forms of the elements of both the Generalized Lucky Guess Lie group of dimension 3n and its Lie algebra, and study some algebraic and topological properties [4].

📌 3 Maddede Bu Makale

🎯
Amaç & Hipotez:In this work, we generalize the Lucky Guess Lie group of dimension three [1], to the dimension 3n which is a solvable and non-nilpotent Lie group.
📊
Temel Bulgular & Veri:In this work, we generalize the Lucky Guess Lie group of dimension three [1], to the dimension 3n which is a solvable and non-nilpotent Lie group.
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Sonuç & Katkı:We calculate general forms of the elements of both the Generalized Lucky Guess Lie group of dimension 3n and its Lie algebra, and study some algebraic and topological properties [4].
🔬Tür:Review
📍Kapsam:Genişletilmiş Akademik Örneklem
⚙️Değişkenler:Lucky guess lie group LG(3) · lie algebra lg(3) · generalized lucky guess lie group LG(3n)

Abstract

In this work, we generalize the Lucky Guess Lie group of dimension three [1], to the dimension 3n which is a solvable and non-nilpotent Lie group. We calculate general forms of the elements of both the Generalized Lucky Guess Lie group of dimension 3n and its Lie algebra, and study some algebraic and topological properties [4].

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Bu Makaleye Atıf Yap

Hansen, A. K., Kudeyt, M. (2015). A GENERALIZATION OF LUCKY GUESS LIE GROUP LG(3n) AND ITS LIE ALGEBRA lg(3n). Sigma Journal of Engineering and Natural Sciences, Volume: 33 Issue: 3. https://ajindex.com/articles/1633004

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Kaynakça (6)

  1. Bowers A., “Classification of Three Dimensional Real Lie Algebras Survey”, 2005
  2. Jacobson N., Lie Algebras, 1962. Jacobson N., Lie Algebras, 1962.
  3. Frank W., “Warner Foundations of Differentiable Manifolds and Lie Groups”, Springer, 1983.
  4. Adams R., “The Euclidean Group SE(2)", Mathematics Seminar Rhodes University, 2010.
  5. Ayala V., Kizil E., Tribuzy I. D. A., “On algoratihm for finding derivations of Lie algebras”, Proyecciones Journal of Mathematics, 2012.
  6. Adams R., “The Euclidean Group SE(2)", Mathematics Seminar Rhodes University, 2010.