Correction: Çakmak, A. New Type Direction Curves in 3-Dimensional Compact Lie Group Symmetry 2019, 11, 387
Department of Mathematics, Facultyof Science and Arts, Bitlis Eren University, Bitlis 13000, Turkey
Symmetry 2020, 12(2), 284; https://doi.org/10.3390/sym12020284
Submission received: 10 February 2020
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Accepted: 12 February 2020
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Published: 14 February 2020
The authors wish to make the following corrections to their paper [1]:
On page 11 and 12, References should be changed from:
- 14.
- Okuyucu, O.Z.; Yıldız, Ö.G.; Tosun, M. Spinor Frenet equations in three dimensional Lie groups. arXiv 2012, arXiv:1212.6560v1.
- 22.
- Okuyucu, O.Z.; Gök, İ.; Yaylı, Y.; Ekmekçi, F.N. Bertrand curves in three dimensional Lie groups. arXiv 2012, arXiv:1211.6424v1.
to the following correct version:
- 14.
- Okuyucu, O.Z.; Yıldız, Ö.G.; Tosun, M. Spinor Frenet equations in three dimensional Lie groups. Adv. Appl. Clifford Algebras 2016, 26,1341–1348.
- 22.
- Gök, I.; Okuyucu, O.Z.; Yayli, Y.; Ekmekci, N. Bertrand curves in three dimensional Lie groups. Miskolc Mathematical Notes 2016, 17, 999–1010.
The authors would like to apologize for any inconvenience caused to the readers by these changes. The changes do not affect the scientific results. The manuscript will be updated and the original will remain online on the article webpage, with a reference to this Correction.
Reference
- Çakmak, A. New Type Direction Curves in 3-Dimensional Compact Lie Group. Symmetry 2019, 11, 387. [Google Scholar] [CrossRef] [Green Version]
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MDPI and ACS Style
Çakmak, A. Correction: Çakmak, A. New Type Direction Curves in 3-Dimensional Compact Lie Group Symmetry 2019, 11, 387. Symmetry 2020, 12, 284. https://doi.org/10.3390/sym12020284
AMA Style
Çakmak A. Correction: Çakmak, A. New Type Direction Curves in 3-Dimensional Compact Lie Group Symmetry 2019, 11, 387. Symmetry. 2020; 12(2):284. https://doi.org/10.3390/sym12020284
Chicago/Turabian StyleÇakmak, Ali. 2020. "Correction: Çakmak, A. New Type Direction Curves in 3-Dimensional Compact Lie Group Symmetry 2019, 11, 387" Symmetry 12, no. 2: 284. https://doi.org/10.3390/sym12020284
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