Journal Article

·2020 OPEN ACCESS

IDENTIFYING CANAL SURFACES IN E4 : CHARACTERIZATION OF A SPECIAL CASE

Nurten Gürses YTU

Journal of Science and Arts

Abstract

This study, develops a way for representation of canal surfaces in 4-dimensional Euclidean space E4 . It examines the fundamental forms, Gaussian and mean curvature for a special type canal surface. Moreover, the conditions of both Weingarten and linear Weingarten canal surfaces are given for this new special type. Finally, the graphs of the projections of the canal surfaces using different radius functions in E4 are presented.

Keywords

Gaussian curvature Surface (topology) Representation (politics) Mathematics Radius of curvature Curvature Type (biology) Euclidean space RADIUS Geometry Mean curvature Mathematical analysis Computer science Geology Mean curvature flow

Subject Areas

Advanced Numerical Analysis Techniques ·Computational Mechanics ·Physical Sciences
Computational Geometry and Mesh Generation ·Computer Graphics and Computer-Aided Design ·Physical Sciences
Surface Roughness and Optical Measurements ·Computational Mechanics ·Physical Sciences

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