Add to ORKGAbstract. In this paper we construct a new class of algebraic surfaces in three-dimensional Euclidean space generated by a cyclic-harmonic curve and a congruence of circles. We study their properties and visualize them with the program Mathematica. Mathematics Subject Classification (2010): 51N20, 51M15 Key words: circular surface, cyclic-harmonic curve, singular point, congruence of circle
A circular surface is a one-parameter family of standard circles in $\R^3$. In this paper some corre...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...
Abstract. In this paper we define and construct a new class of algebraic surfaces in three-dimension...
AbstractIn this paper, Cyclic surfaces are introduced using the foliation of circles of curvature of...
AbstractIn this paper, a family of ruled surfaces generated by some special curves using a Frenet fr...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
The paper describes cyclical surfaces created by revolution of a circle about an edge of the trihedr...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
A circular surface is a one-parameter family of standard circles in R3. In this paper some correspon...
Abstract. A circular surface is a one-parameter family of standard circles in 3. In this paper some ...
We classify surfaces in 3-space that carry at least 2 families of real circles. Equiv-alently, we cl...
In this paper, we consider a special class of the surfaces in 3-sphere de ned by oneparameter famili...
A circular surface is a one-parameter family of standard circles in $\R^3$. In this paper some corre...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...
Abstract. In this paper we define and construct a new class of algebraic surfaces in three-dimension...
AbstractIn this paper, Cyclic surfaces are introduced using the foliation of circles of curvature of...
AbstractIn this paper, a family of ruled surfaces generated by some special curves using a Frenet fr...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
In this paper, a family of ruled surfaces generated by some special curves using a Frenet frame of t...
The paper describes cyclical surfaces created by revolution of a circle about an edge of the trihedr...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
A circular surface is a one-parameter family of standard circles in R3. In this paper some correspon...
Abstract. A circular surface is a one-parameter family of standard circles in 3. In this paper some ...
We classify surfaces in 3-space that carry at least 2 families of real circles. Equiv-alently, we cl...
In this paper, we consider a special class of the surfaces in 3-sphere de ned by oneparameter famili...
A circular surface is a one-parameter family of standard circles in $\R^3$. In this paper some corre...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...
We develop an essentially algebraic method to study biharmonic curves into an implicit surface. Alth...