Modeling plant stems using the deterministic lindenmayer system

Juhari, Juhari and Alghar, Muhammad Zia (2021) Modeling plant stems using the deterministic lindenmayer system. Cauchy: Jurnal Matematika Murni dan Aplikasi, 6 (4). pp. 286-295. ISSN 2086-0382

[img] Text
8374.pdf - Published Version
Available under License Creative Commons Attribution Share Alike.

Download (1MB)

Abstract

Plant morphology modeling can be done mathematically which includes roots, stems, leaves, to flower. Modeling of plant stems using the Lindenmayer System (L-system) method is a writing returns that are repeated to form a visualization of an object. Deterministic L-system method is carried out by predicting the possible shape of a plant stem using its iterative writing rules based on the original object photo. The purpose of this study is to find a model of the plant stem with Deterministic Lindenmayer System method which will later be divided into two dimensional space three. The research was conducted by identifying objects in the form of pine tree trunks measured by the angle, thickness, and length of the stem. Then a deterministic and parametric model is built with L-system components . The stage is continued by visualizing the model in two dimensions and three dimensions. The result of this research is a visualization of a plant stem model that is close to the original. Addition color, thickness of the stem, as well as the parametric writing is done to get the results resembles the original. The iteration is limited to less than 20 iterations so that the simulation runs optimal

Item Type: Journal Article
Keywords: modeling; deterministic L-system; plant stems; visualization
Subjects: 01 MATHEMATICAL SCIENCES > 0102 Applied Mathematics > 010202 Biological Mathematics
01 MATHEMATICAL SCIENCES > 0102 Applied Mathematics
Divisions: Faculty of Mathematics and Sciences > Department of Mathematics
Depositing User: Juhari Juhari
Date Deposited: 31 May 2021 10:43

Downloads

Downloads per month over past year

Origin of downloads

Actions (login required)

View Item View Item