The soluation of Dirichlet problem for p(x) Laplacian involving gradient via Mountain Pass and iteration techniques
2017
0 görüntülenme
0 i̇ndirme
Danışman: Prof. Dr. Sezgin Akbulut
Özet (EN)
The first chapter of this thesis presents an overview about physical applications of non-standart growth conditions in differential equations and the historical development of variable exponent Lebesgue, Sobolev spaces. Moreover, a brief information are given about the studies of the related non-standart growth conditions differential equations. The second chapter introduces the basic definitions and theorems as well as Lebesgue and Sobolev spaces which are related to the work done in this thesis. In the third part, the variational approach and basic definitions and theorems related to this approach and the methods used in the variational approach are introduced. In the fourth chapter, the solution of the Dirichlet problem for the p(x)-Laplacian equation involving Gradient is given using Mountain Pass
Yazar
Ebubekir Akkoyunlu
Kurum
Bu Yayına Nasıl Atıf Yapılır
Ebubekir Akkoyunlu (Master Thesis). The soluation of Dirichlet problem for p(x) Laplacian involving gradient via Mountain Pass and iteration techniques, 2017, Atatürk University.
Anahtar Kelimeler
Lisans
Tüm Hakları Saklıdır
Bu eser belirtilen lisans koşulları altında paylaşılmaktadır.
Atatürk University tezlerinden daha fazlası
- 6098 numbered Turkish Code of Obligations under the lease agreement to rent the issuer's(2017)
- Analysis of the effect of nervus vagus on gastric adenocancer development(2017)
- Investigation of The Performance of Roller Compacted Concrete (RCC) Pavements Containing Waste Rubber(2024)
- An experimental investigation of the south wall of building integrated with phase change material(2019)
- Period of Sultan Ahmed Celayir and The Relations between Celayirs and Timurids(2017)
- Detection and analysis of the places Imameyn opposes in the ibâdât and muamelât departments of the Mevlâl's Muhtar(2017)
