Tauberian conditions for weighted mean summable integrals
2011
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Danışman: Doç. Dr. İbrahim Çanak ; Yrd. Doç. Dr. Adnan Melekoğlu
Özet (EN)
The main topic of this study, which consists of four chapters, is to investigate Tauberian conditions for weighted mean summable integrals.The first chapter is devoted to the introduction.In the second chapter, Tauberian conditions for (C,1) summable integrals were given. First, for real valued functions one-sided Tauberian theorem was given. Then the concept of slow decreasing (increasing) was shown. Second, for complex valued functions two-sided Tauberian theorem was given. The concept of slow oscillation was introduced.In the third chapter, necessary and sufficient Tauberian conditions in the case of weighted mean summable integrals over R+ were given. In this section first, for real valued function one-sided Tauberian theorem was given too. Later second, for complex valued functions two-sided Tauberian theorem was given.In the fourth chapter, necessary and sufficient Tauberian conditions in the case of weighted mean summable integrals over R+ II were given. The weight function was introduced. (W,P) summability method was introduced. At the end of the section particular choices of the weight function were given.
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Şükran Yıldız
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Şükran Yıldız (Master Thesis). Tauberian conditions for weighted mean summable integrals, 2011, Aydın Adnan Menderes University.
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