INTRODUCTION Moebius syndrome is a rare congenital disorder characterized by congenital facial paralysis and impairment of ocular abduction. The absence of facial expression in people with Moebius syndrome may impair social interaction. The present study aims at replicating prior findings on psychological adjustment in children and adolescents with Moebius syndrome and providing first data on q...

Part III The Mobius Stnp Approach to Synthesis of Topologtcal Stereolsomers A Briuds and wreaths B The Mabms stnp approach 1 The THYME polyethers 2 Total synthesis of the first molecular MBbms stnp 3 Topology of the molecular MBbms stnp the MBbms ladders 4 Topological chlrahty of the MBbms ladder with three dtierentlated rungs 5 Breaking the rungs of a MGbms ladder C Synthesis of molecular knots

CONTEXT Moebius syndrome is a rare congenital condition that results in bilateral facial paralysis. Several studies have reported social interaction and adjustment problems in people with Moebius syndrome and other facial movement disorders, presumably resulting from lack of facial expression. OBJECTIVE To determine whether adults with Moebius syndrome experience increased anxiety and depress...

The article conducted research on the main species of spiders (Tetranychidae) in seed orchards and monitored their occurrence rates. According to him, a total 6 mites are recorded from belonging family Tetranychidae class mites. As result analysis natural cousins ​​of mites, 9 types ​​were recorded. most common these phytoseyulus, Mobius, Prius, stertorous beetle, metaseyulus, entomophagous. Ba...

In this paper, we numerically study quantum walks on two kinds of two-dimensional graphs: cylindrical strip and Mobius strip. The two kinds of graphs are typical two-dimensional topological graph. We study the crossing property of quantum walks on these two models. Also, we study its dependence on the initial state, size of the model. At the same time, we compare the quantum walk and classical ...

1. Bourke, P.: An Introduction to fractals ,http://paulbourke.net/fractals/fracintro/ 2. Gangopadhyay, T. The effect of multiple rotations on Mobius transformations in generating IFS Fractalss, International journal of Computer Applications 142(6):18-22, May 2016 3. Julia, G. Mémoire sur l'itération des fonctions rationnelles, Journal de Mathématiques Pures et Appliquées, 1918 4. Krantz, S. G. ...