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Hedera Nepalensis Cutting Propagation Based on Fractal Theory for Promoting Green Environment

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  • Xia Chen
  • Xiangong Tang
  • Parikshit Narendra Mahalle

Abstract

The green environment is the need of the hour. There are many techniques opted by the agriculture experts for Hedera nepalensis cutting propagation. In order to simulate the propagation pattern of Hedera nepalensis cuttings more vividly, the simulation method of Hedera nepalensis cuttings propagation based on fractal theory has been studied in this paper for promoting green environment. The rule of L-system to generate to Hedera nepalensis graphics is elaborated in detail. The composition of generators is represented by strings, and Hedera epalensis fractal images are generated repeatedly by recursive algorithm. Combining BSP technology (Binary Space Partitioning Tree) with L-system, the simulation model of Hedera nepalensis cutting propagation is designed. The mechanism and morphological difference of real Hedera nepalensis cutting propagation are investigated in detail. The different Hedera nepalensis organs are distinguished by static simulation and the mathematical model is established. With the help of GDI+, random functions are flexibly used in programming control to simulate the process of Hedera nepalensis cutting propagation. By determining the growth proportion coefficient of each organ and the growth coefficient of control parameters, the image of Hedera nepalensis cutting reproduction is generated continuously from the dynamic control parameters and the dynamic process of Hedera nepalensis cutting reproduction is simulated. The simulation results show that the simulation error of this method is less than 0.8%. The simulation process is simple and efficient, and the simulation results are vivid and viable to suggest newer solution for Hedera nepalensis cutting propagation to protect the environment.

Suggested Citation

  • Xia Chen & Xiangong Tang & Parikshit Narendra Mahalle, 2022. "Hedera Nepalensis Cutting Propagation Based on Fractal Theory for Promoting Green Environment," Mathematical Problems in Engineering, Hindawi, vol. 2022, pages 1-11, August.
  • Handle: RePEc:hin:jnlmpe:6084096
    DOI: 10.1155/2022/6084096
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