Add to ORKGThe purpose of this project was to study the differential geometry of curves and surfaces in three-dimensional Euclidean space. Some important concepts such as, Curvature, Fundamental Form, Christoffel symbols, and Geodesic Curvature and equations are explored
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
We describe surfaces and geodesics without assuming prior knowledge of differential geometry. This i...
This is a textbook on differential geometry well-suited to a variety of courses on this topic. For r...
In this thesis, the geometry of curved surfaces is studied using the methods of differential geometr...
We employ the Fels-Olver moving frame method to generate differential invariants of curves and surfac...
We employ the Fels-Olver moving frame method to generate differential invariants of curves and surfac...
This book presents the classical theory of curves in the plane and three-dimensional space, and the ...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
This thesis discusses mathematics engineers use to produce computerized three dimensional im- ages o...
There are two familiar constructions of a developable surface from a space curve. The tangent develo...
This thesis is concerned with the problem of constructing surfaces of constant mean curvature with i...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
The purpose of this article is to show the advantage of using Mathematica in the theory of surfaces....
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
We describe surfaces and geodesics without assuming prior knowledge of differential geometry. This i...
This is a textbook on differential geometry well-suited to a variety of courses on this topic. For r...
In this thesis, the geometry of curved surfaces is studied using the methods of differential geometr...
We employ the Fels-Olver moving frame method to generate differential invariants of curves and surfac...
We employ the Fels-Olver moving frame method to generate differential invariants of curves and surfac...
This book presents the classical theory of curves in the plane and three-dimensional space, and the ...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
This thesis discusses mathematics engineers use to produce computerized three dimensional im- ages o...
There are two familiar constructions of a developable surface from a space curve. The tangent develo...
This thesis is concerned with the problem of constructing surfaces of constant mean curvature with i...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
The purpose of this article is to show the advantage of using Mathematica in the theory of surfaces....
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
We study evolutes and involutes of space curves. Although much of the material presented is not new ...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...