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THE USE OF RADON TRANSFORMATION AS A SARONG MOTIF

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In this paper I will present the use of Radon transformation to design sarong motifs. The sarong is a large piece of cloth sewn at both ends to form a tube. Sarongs are made of a variety of materials: cotton, polyester, or silk. There are various kinds of sarong motifs, namely geometric, non geometric and a combination of geometric and non geometric. The concept of Radon transformation has spread across all fields of science, medicine and geophysics. This paper aims to provide an algorithm for making non-geometric patterns that can be used as sarong motifs. Algorithm consists of base, transformation and coloring. To help readers better understand the algorithm, I will present a computer program using Matlab. I describe an algorithm based on the Radon transformation that can fill a spatial region based on the Radon transformation of a base image with a random sampling area. With this algorithm, we can generate thousands of beautiful variations of patterns, of which I will show some examples.
Title: THE USE OF RADON TRANSFORMATION AS A SARONG MOTIF
Description:
In this paper I will present the use of Radon transformation to design sarong motifs.
The sarong is a large piece of cloth sewn at both ends to form a tube.
Sarongs are made of a variety of materials: cotton, polyester, or silk.
There are various kinds of sarong motifs, namely geometric, non geometric and a combination of geometric and non geometric.
The concept of Radon transformation has spread across all fields of science, medicine and geophysics.
This paper aims to provide an algorithm for making non-geometric patterns that can be used as sarong motifs.
Algorithm consists of base, transformation and coloring.
To help readers better understand the algorithm, I will present a computer program using Matlab.
I describe an algorithm based on the Radon transformation that can fill a spatial region based on the Radon transformation of a base image with a random sampling area.
With this algorithm, we can generate thousands of beautiful variations of patterns, of which I will show some examples.

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