Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an intriguing shape and can be used to produce fascinating images and sculptures. Van Wijk and Cohen have introduced a method to generate images of these surfaces, based on braids, but their approach often led to surfaces that were too complex, i.e., the genus of the surface was too high. Here we show how minimal genus Seifert surfaces can be produced, using an extension of standard braids and an algorithm to find such surfaces
We describe a procedure for creating in nite families of knots having unique minimal genus Seifert...
A Seifert surface for a knot in ℝ³ is a compact orientable surface whose boundary is the knot. Seife...
Abstract. This report explores a particular type of surfaces, namely Seifert surfaces. An algorithm ...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
This paper presents a new algorithm A for constructing Seifert surfaces from n-bridge pro-jections o...
Abstract. We describe a procedure for creating innite families of knots having unique minimal genus ...
Abstract. We describe a procedure for creating innite families of knots having unique minimal genus ...
We describe a procedure for creating in nite families of knots having unique minimal genus Seifert...
A Seifert surface for a knot in ℝ³ is a compact orientable surface whose boundary is the knot. Seife...
Abstract. This report explores a particular type of surfaces, namely Seifert surfaces. An algorithm ...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
Seifert surfaces are orientable surfaces, bounded by a mathematical knot. These surfaces have an int...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
The genus of a knot or link can be defined via Seifert surfaces. A Seifert surface of a knot or link...
This paper presents a new algorithm A for constructing Seifert surfaces from n-bridge pro-jections o...
Abstract. We describe a procedure for creating innite families of knots having unique minimal genus ...
Abstract. We describe a procedure for creating innite families of knots having unique minimal genus ...
We describe a procedure for creating in nite families of knots having unique minimal genus Seifert...
A Seifert surface for a knot in ℝ³ is a compact orientable surface whose boundary is the knot. Seife...
Abstract. This report explores a particular type of surfaces, namely Seifert surfaces. An algorithm ...