Factorable surfaces in 3-dimensional galilean space
2016
0 görüntülenme
0 i̇ndirme
Danışman: Doç. Dr. Alper Osman Öğrenmiş
Özet (EN)
This thesis consist of six chapters: In the first chapter, general data in relation to differential geometry of surfaces are given. In the second chapter, some basic definition and theorems of Euclid, Lorentz, Pseudo-Galilean and Galilean spaces are given. In chapter [3, 4, 5 ], factorable surfaces in the Euclid, Lorentz and Pseudo-Galilean spaces are respectively given. In the sixth chapter, we introduce the factorable surfaces in the Galilean space G_3 and completely classify such surfaces with null gaussian and mean curvature.
Yazar
Dr. Ayla Erdur
Kurum
Bu Yayına Nasıl Atıf Yapılır
Ayla Erdur (Master Thesis). Factorable surfaces in 3-dimensional galilean space, 2016, Fırat University.
Anahtar Kelimeler
Lisans
Tüm Hakları Saklıdır
Bu eser belirtilen lisans koşulları altında paylaşılmaktadır.
Fırat University tezlerinden daha fazlası
- Color usage at Turkish Divan of Fuzûlî(2013)
- Geometric properties of Hasimoto surfaces in Minkowski 3-space(2022)
- Analysis in the context of entrepreneurship of factors that affect the spreading strategies of mutinational companies in the global scale(2018)
- Effect of rehabilitation program on the volume of Corpus callosum in paralyzed patients(2019)
- Relationship between organizational culture, organizational trust, organizational alienation and organizational cynicism in schools(2015)
- The effect of animation supported 5E Model application on students' academic achievements and motivation(2015)
