CS_modules and some generations
2008
0 views
0 downloads
Advisor: Yrd. Doç. Dr. Hasan Öğünmez
Abstract (EN)
The aim of module theory is to better characterize the rings. Especially with the help of the injective modules, QF-rings; which hold an important place in the module theory; can be characterized. CS modules are the generalization of the injective modules. This makes us to think whether we can characterize the rings with the help of the CS-modules. This question got an answer in the literature in the last 10 years. Later on, the CS-modules are generalized as C-modules and weak CS-modules. Finally Tercan defined the CLS-modules and investigated the relation of CLS-modules with the the other modules. Shortly, the CLS-modules got its place in the literature as the latest generalization os CS-modules. In the first part of the thesis, the necessary definitions and theries are explained for clarifying the topic. In the second part of the thesis, the properties of the CS-modules are explained. In the last part of the thesis, the CLS-modules and its properties are investigated.
Author
Dr. Hatice Tufan
How to Cite
Hatice Tufan (Master Thesis). CS_modules and some generations, 2008, Afyon Kocatepe University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from Afyon Kocatepe University
- A study on the applications of viola educators on effective participations of student learning process(2019)
- According to the temettuât notebooks Nevâhî-i Barçin town's social- economic position(2008)
- The services of XVIIIth century Ottoman proconsuls as the Hajj Emirate(2017)
- The comparison of the tollner score with crp and leukocyte count in the diagnosis and follow-up of neonatal sepsis(2011)
- The effect of argumentation-based STEM applications on the academic achievement of primary school students, their argumentation use levels, their attitudes andperceptions towards STEM, and their interest in STEM careers(2023)
- İmamkulu Han's period in the Bukhara Khanate (1611-1641)(2023)
