TY  - JOUR
TI  - Rotational embeddings in $Bbb{E}^4$ with pointwise 1-type gauss map
AB  - In the present article we study the rotational embedded surfaces in $Bbb{E}^4$ . The rotational embedded surface was first studied by G. Ganchev and V. Milousheva as a surface in $Bbb{E}^4$ . The Otsuki (non-round) sphere in $Bbb{E}^4$ is one of the special examples of this surface. Finally, we give necessary and sufficient conditions for the flat Ganchev-Milousheva rotational surface to have pointwise 1-type Gauss map.
AU  - BAYRAM, Bengü Kılıç
AU  - KIM, Young Ho
AU  - Bulca, Betul
AU  - ARSLAN, Kadri
AU  - OZTÜRK, GÜNAY
PY  - 2011
JO  - Turkish Journal of Mathematics
VL  - 35
IS  - 3
SN  - 1300-0098
SP  - 493
EP  - 499
DB  - TRDizin
UR  - http://search/yayin/detay/120252
ER  -