This paper proposes a method for determining a development of the rotation surface, which is the rotation of hypocycloids with 4 branches. It has been chosen a four-cusped hypocycloid called astroid, because, due to its aesthetic shape, this could be used in industrial design. This paper proposes getting the development for a rotation surface generated by astroid. It is applied the graphical method of descriptive geometry by analogy with the developed by the sphere. This approximate graphical method is applied relatively simple and can be used when a high precision is not required for the product
The resource shows how a fix point in a small circle that twirls, without sliding, along the interio...
AbstractA mathematical model is presented for the location of idealized botanical features of arbitr...
Geometric genesis of surfaces and knowledge of their properties are basis for solving many problems,...
The aim of the present diploma thesis is to present the astroid, a plane curve with the shape of a 4...
The article describes the creation of the normal cycloidal curve by rotation of the point about the ...
In this paper we present the rotation surface obtained by the rotation by the vertical ax of a curv...
In technology, a common helical surface is a right closed helicoid (auger). It is formed by a helica...
The paper describes cyclical surfaces created by revolution of a circle about an edge of the trihedr...
The paper work proposes practical graphic methods provided by Descriptive Geometry to plot the devel...
summary:This paper is connected with the preceding one of M. Kuniak (Graphical determination of char...
An interesting problem in descriptive geometry is the unfolding of the non-developable surfaces of r...
Cyclic helicoids belong to the descriptive geometry. The aim of this work is to demonstrate the cycl...
This paper describes the method for modelling of cyclical surfaces created by the helix on the gener...
This paper demonstrates several techniques for constellation and formation design via projection of ...
This paper presents a Dandelin’s mathematical demonstration theorem, which is more intuitive than a ...
The resource shows how a fix point in a small circle that twirls, without sliding, along the interio...
AbstractA mathematical model is presented for the location of idealized botanical features of arbitr...
Geometric genesis of surfaces and knowledge of their properties are basis for solving many problems,...
The aim of the present diploma thesis is to present the astroid, a plane curve with the shape of a 4...
The article describes the creation of the normal cycloidal curve by rotation of the point about the ...
In this paper we present the rotation surface obtained by the rotation by the vertical ax of a curv...
In technology, a common helical surface is a right closed helicoid (auger). It is formed by a helica...
The paper describes cyclical surfaces created by revolution of a circle about an edge of the trihedr...
The paper work proposes practical graphic methods provided by Descriptive Geometry to plot the devel...
summary:This paper is connected with the preceding one of M. Kuniak (Graphical determination of char...
An interesting problem in descriptive geometry is the unfolding of the non-developable surfaces of r...
Cyclic helicoids belong to the descriptive geometry. The aim of this work is to demonstrate the cycl...
This paper describes the method for modelling of cyclical surfaces created by the helix on the gener...
This paper demonstrates several techniques for constellation and formation design via projection of ...
This paper presents a Dandelin’s mathematical demonstration theorem, which is more intuitive than a ...
The resource shows how a fix point in a small circle that twirls, without sliding, along the interio...
AbstractA mathematical model is presented for the location of idealized botanical features of arbitr...
Geometric genesis of surfaces and knowledge of their properties are basis for solving many problems,...