This paper gives a study of a two dimensional version of the theory of normal surfaces; namely, a study o normal curves and their relations with respect to geodesic curves. This study results with a nice discrete approximation of geodesics embedded in a triangulated orientable Riemannian surface. Experimental results of the two dimensional case are given as well
Normal meshes are new fundamental surface descriptions inspired by differential geometry. A normal m...
We describe surfaces and geodesics without assuming prior knowledge of differential geometry. This i...
In Chapter 1, we define discrete objects like $\delta$-tangents, $\delta$-normals and $\delta$-curva...
In this paper, we define a ruled surface normal to a surface along a curve on the surface. Then, we ...
We construct a developable surface normal to a surface along a curve on the surface. We choose the c...
We construct a developable surface normal to a surface along a curve on the surface. As differs from...
We consider a developable surface normal to a surface along a curve on the surface. We call it a nor...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
In this study, we define the generalized normal ruled surface of a curve in the Euclidean 3-space E3...
Abstract. In 3-dimensional Euclidean space, the geometric fig-ures of a regular curve are completely...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
In this study, we work on the surfaces determined in relation to associated curves. We study normal ...
WOS: 000452827900003In this paper, we give a generalization of normal curves to n-dimensional Euclid...
A major breakthrough in the theory of topological algorithms occurred in 1992 when Hyam Rub...
We study the geodesics on an invariant surface of a three dimensional Riemannian manifold. The main ...
Normal meshes are new fundamental surface descriptions inspired by differential geometry. A normal m...
We describe surfaces and geodesics without assuming prior knowledge of differential geometry. This i...
In Chapter 1, we define discrete objects like $\delta$-tangents, $\delta$-normals and $\delta$-curva...
In this paper, we define a ruled surface normal to a surface along a curve on the surface. Then, we ...
We construct a developable surface normal to a surface along a curve on the surface. We choose the c...
We construct a developable surface normal to a surface along a curve on the surface. As differs from...
We consider a developable surface normal to a surface along a curve on the surface. We call it a nor...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
In this study, we define the generalized normal ruled surface of a curve in the Euclidean 3-space E3...
Abstract. In 3-dimensional Euclidean space, the geometric fig-ures of a regular curve are completely...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
In this study, we work on the surfaces determined in relation to associated curves. We study normal ...
WOS: 000452827900003In this paper, we give a generalization of normal curves to n-dimensional Euclid...
A major breakthrough in the theory of topological algorithms occurred in 1992 when Hyam Rub...
We study the geodesics on an invariant surface of a three dimensional Riemannian manifold. The main ...
Normal meshes are new fundamental surface descriptions inspired by differential geometry. A normal m...
We describe surfaces and geodesics without assuming prior knowledge of differential geometry. This i...
In Chapter 1, we define discrete objects like $\delta$-tangents, $\delta$-normals and $\delta$-curva...
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