Some special vector fields on the total space of Riemannian submersions
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
The aim of this study, which is prepared as a master thesis, is to investigate some special vector fields such as concurrent, concircular, recurrent and torse-forming on the total space of Riemann submersions. The thesis consists of six main chapters. The first part of the thesis is devoted to the introduction. In the second part, studies and historica ldevelopments in the related literature are mentioned. In the third chapter, the theorems and definitions about Riemannian manifolds and submanifolds and some special vector fields required for the thesis are given. In the fourth chapter, Riemann submersions whose total space is equipped with concurrent vector field, concircular vector field, recurrent vector field and torqued vector field respectively are handled and various characterizations about them are given. In the fifth chapter, the results obtained from this thesis study are given and some suggestions about the subject are given.
Author
Dursun Şanlı
How to Cite
Dursun Şanlı (Master Thesis). Some special vector fields on the total space of Riemannian submersions, 2023, Mersin University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Mersin University
- Teacher's opinions on the use of Algodoo program activities with simulation software in science education(2023)
- Distopic fiction analysis in children's and youth adult literature: The example of Hunger Games(2023)
- Examination of physical education teacher's emotions, attitudes and concerns about inclusive education(2023)
- Investigation of students attending summer sports school to participate in sports(2023)
- Evaluation of electoral systems implemented in Turkey in the context of democracy(2023)
- The effect of sarcopenia on early mortality and survival in patients operated for peptic ulcer perforation(2023)