A nonlinear mathematical model is proposed to examine the role of plants with varying abilities to absorb atmospheric carbon dioxide (CO₂) and its broader ecological impacts. Different plant species exhibit distinct CO₂ absorption capacities, which can significantly influence the overall reduction in atmospheric CO₂ levels. The study aims to analyze how disparities in plant absorption capacities affect atmospheric CO₂ concentrations, with a particular focus on the influence of plant growth and harvesting rates. The model is formulated using a discrete difference operator, facilitating a numerical exploration of the system's dynamics. A hybrid computational framework is employed, namely, the Discrete Numerical Iterative Method integrated with the Levenberg–Marquardt neural network algorithm (DNIM-LM). Artificial intelligence techniques are used to assess model performance, including training progress, error distribution, regression accuracy, and overall fitness. The dataset is partitioned into 70% for training, 15% for validation, and 15% for testing. The results reveal that plant species with higher CO₂ absorption capacities lead to more rapid decreases in atmospheric CO₂ as their growth rates increase. Conversely, higher harvesting rate coefficients are associated with increased atmospheric CO₂ concentrations. The study concludes that differences in plant absorption abilities significantly shape the dynamic behavior of atmospheric CO₂ reduction. These findings underscore the critical role of plant growth and harvesting practices in regulating CO₂ levels, offering valuable insights for ecosystem management and carbon sequestration strategies.
Previous Article in event
Next Article in event
Discrete fractional-order plant absorption of carbon dioxide: Analysis by artificial intelligence
Published:
08 April 2026
by MDPI
in The 1st International Online Conference on Fractal and Fractional
session Fractional Calculus in Machine Learning: Applications and Challenges
Abstract:
Keywords: Difference operator; Discrete numerical iterative method; Neural networks; Levenberg-Marquardt; Fit analysis
