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Paraserbest Lie Cebirlerinin Ters Limiti

Year 2020, , 45 - 49, 13.03.2020
https://doi.org/10.17798/bitlisfen.565187

Abstract



Bu çalışmada
paraserbest Lie cebirlerinin ters limiti incelenmiştir. Ayrıca bir paraserbest
Lie cebirinin Lie cebirlerden oluşan bir ters sistemin ters limitinin içine
gömülebileceği gösterilmiştir. Bu sonuç kullanılarak her sonlu üretilmiş
paraserbest metabelyen Lie cebirinin rezidülü sonlu olan bir cebirin içine
gömülebileceği ispatlanmıştır. 



References

  • 1. Bahturin, Y. 1987. Identical Relations in Lie Algebras, VNU Science Press, Utrecht.
  • 2. Banyat, S. 2015. More on the direct sum of parafree Lie algebras, Global Journal Pure and Applied Mathematics, 11(1):315-318.
  • 3. Baumslag, G. 1967. Groups with the same lower central sequence as a relatively free group I. The groups, Trans. Amer. Math. Soc., 129:308-321.
  • 4. Baumslag, G. 1969. Groups with the same lower central sequence as a relatively free group. II Properties, Trans. Amer. Math. Soc., 142:507-538.
  • 5. Baumslag, G. 2005. Parafree groups, Progress in Math., Vol: 248, 1-14.
  • 6. Baumslag, G., and Cleary, S. 2006. Parafree one-relator groups, J. of Group Theory, 9(12), 191-201.
  • 7. Baur, H. 1978. Parafreie Lie algebren und homologie, Diss. EthNr., Zurich, 6126, 60s.
  • 8. Ekici, N. ve Velioğlu, Z. 2014. Unions of Parafree Lie Algebras, Algebra, 2014, Article ID 385397.
  • 9. Ekici, N. ve Velioğlu, Z. 2015. Direct Limit of Parafree Lie Algebras, Journal of Lie Theory25(2): 477-484.
Year 2020, , 45 - 49, 13.03.2020
https://doi.org/10.17798/bitlisfen.565187

Abstract

References

  • 1. Bahturin, Y. 1987. Identical Relations in Lie Algebras, VNU Science Press, Utrecht.
  • 2. Banyat, S. 2015. More on the direct sum of parafree Lie algebras, Global Journal Pure and Applied Mathematics, 11(1):315-318.
  • 3. Baumslag, G. 1967. Groups with the same lower central sequence as a relatively free group I. The groups, Trans. Amer. Math. Soc., 129:308-321.
  • 4. Baumslag, G. 1969. Groups with the same lower central sequence as a relatively free group. II Properties, Trans. Amer. Math. Soc., 142:507-538.
  • 5. Baumslag, G. 2005. Parafree groups, Progress in Math., Vol: 248, 1-14.
  • 6. Baumslag, G., and Cleary, S. 2006. Parafree one-relator groups, J. of Group Theory, 9(12), 191-201.
  • 7. Baur, H. 1978. Parafreie Lie algebren und homologie, Diss. EthNr., Zurich, 6126, 60s.
  • 8. Ekici, N. ve Velioğlu, Z. 2014. Unions of Parafree Lie Algebras, Algebra, 2014, Article ID 385397.
  • 9. Ekici, N. ve Velioğlu, Z. 2015. Direct Limit of Parafree Lie Algebras, Journal of Lie Theory25(2): 477-484.
There are 9 citations in total.

Details

Primary Language Turkish
Journal Section Araştırma Makalesi
Authors

Zehra Velioğlu 0000-0001-7151-8534

Publication Date March 13, 2020
Submission Date May 14, 2019
Acceptance Date August 8, 2019
Published in Issue Year 2020

Cite

IEEE Z. Velioğlu, “Paraserbest Lie Cebirlerinin Ters Limiti”, Bitlis Eren Üniversitesi Fen Bilimleri Dergisi, vol. 9, no. 1, pp. 45–49, 2020, doi: 10.17798/bitlisfen.565187.



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