Abstract

Recently the effect of greenhouse gases (GHGs) is worldwide terrified anxiety to the public and scholars. Even this global problem is one of the great issues that continuously makes worrying the governments and environmentalists, but its solution findings are not out of the image at all. In this study, we have proposed and analysed a mathematical model for the solvable management of GHGs by sowing the seeds of green building dynamic systems. Moreover, in the model, the human community is used to enhance the production power of individuals of green buildings by absorbing the GHGs. The model is analysed by stability analysis at the equilibrium points: trivial and global equilibrium, and also by convincing the stability and instability of the system of equations. The behaviour of the propound model has been developed by numerical simulations which shows the rate of the fruitfulness of GHG components.

Highlights

  • IntroductionGreen building has become a powerful tool to fight against global warming

  • In recent years, green building has become a powerful tool to fight against global warming

  • To describe the impact of green building on rapid greenhouse gases (GHGs) emissions, a non-linear mathematical model has been proposed in this study

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Summary

Introduction

Green building has become a powerful tool to fight against global warming. The SIS model is used to describe the rate of natural births-deaths and disease-related deaths with time (Hethcote & van den Driessche, 1995), the SIR model is used to discuss the spread of epidemiology (Parvin et al, 2020), the LotkaVolterra model describes the ecological dynamics of the interaction of the species where one is prey and the other one is a predator (Zhu & Yin, 2009), the optimal control strategic model generally discusses the control dynamics of any kinds of an outbreak (Shanta & Biswas, 2020), the Logistic-Model is used to describe the carrying capacity of any species in the environment (Marchetti et al, 1996), etc. The analytical result is examined with the help of numerical discussion to approve the model

Material and Methods
Model Formulation
Positivity Analysis Lemma 1
Findings
Conclusion
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