References
- Ramdhani V., Jaharuddin, Nugrahani E.H., Dynamical system of modelling the depletion of forestry resources due to crowding by industrialization, Applied Mathematical Sciences, 9(82), 4067-4079, 2015.
- Repetto R., Holmes T., The role of population in resource depletion in developing countries, Population and Development Review, 9(4), 609-632, 1983.
- Dubey B., Narayanan A.S., Modelling effects of industrialization, population and pollution on a renewable resource, Nonlinear Analysis: Real World Applications, 11(4), 2833-2848, 2010.
- Dubey B., Upadhyay R.K., Hussain J., Effects of industrialization and pollution on resource biomass: a mathematical model, Ecological Modelling, 167(1-2), 83-95, 2003.
- Shukla J.B., Dubey B., Modelling the depletion and conservation of forestry resources: effects of population and pollution, Journal of Mathematical Biology, 36, 71-94, 1997.
- Teru A.H., Koya P.R., Mathematical modelling of deforestation of forested area due to lack of awareness of human population and its conservation, Mathematical Modelling and Applications, 5(2), 94-104, 2020.
- Kumar P., Dipesh, Effect of time delay on dynamic of plant competition under allelopathy, Mathematical Methods in the Applied Sciences, 45(16), 9308-9321, 2022.
- Kumar P., Dipesh, Effect of time-lag on two mutually competing plant populations under allelochemicals, Journal of Physics: Conference Series, 2267(1), 012019, 2022.
- Dipesh, Kumar P., Investigating the impact of toxicity on plant growth dynamics through the zero of a fifth-degree exponential polynomial: A mathematical model using DDE, Chaos Solitons and Fractals, 171(113457), 2023.
- Dipesh, Kumar P., Delay differential equation model of forest biomass and competition between wood-based industries and synthetic-based industries, Mathematical Methods in the Applied Sciences, 46(9), 10602-10616, 2023.
- Hallam T.G., Clark C.E., Jordan G.S., Effects of toxicants on populations: A qualitative approach II. first order kinetics, Journal of Mathematical Biology, 18, 25-37, 1983.
- Hallam T.G., Clark C.E., Lassiter R.R., Effects of toxicants on populations: A qualitative approach I. Equilibrium environmental exposure, Ecological Modelling, 18(3-4), 291-304, 1983.
- Hallam T.G., De Luna J.T., Effects of toxicants on populations: A qualitative: approach III. Environmental and food chain pathways, Journal of Theoretical Biology, 109(3), 411-429, 1984.
- Panja P., Is the forest biomass a key regulator of global warming?: A mathematical modelling study, Geology Ecology and Landscapes, 6(1), 66-74, 2022.
- Zhou X., Yang M., Liu Z., Li P., Xie B., Peng C., Dynamic allometric scaling of tree biomass and size, Nature Plants, 7(1), 42-49, 2021.
- Leslie P.H., Some further notes on the use of matrices in population mathematics, Biometrika, 35(3/4), 213-245, 1948.
- Chen L., Chen F., Global stability of a Leslie-Gower predator-prey model with feedback controls, Applied Mathematics Letters, 22(9), 1330-1334, 2009.
- Zhang N., Chen F., Su Q., Wu T., Dynamic behaviors of a harvesting Leslie-Gower predator-prey model, Discrete Dynamics in Nature and Society, 2011(473949), 1-15, 2011.
- Ruan S., Absolute stability, conditional stability and bifurcation in Kolmogorov-type predator-prey systems with discrete delays, Quarterly of Applied Mathematics, 59(1), 159-173, 2001.
- Hassard B.D., Kazarinoff N.D., Wan Y.H., Theory and applications of Hopf bifurcation, Cambridge University Press, 1-311, 1981.
- Saltelli A., Tarantola S., Campolongo F., Ratto M., Sensitivity analysis in practice: a guide to assessing scientific models, Wiley, USA, 1-232, 2004.
- Wu F.C., Tsang Y.P., Second-order monte carlo uncertainty/variability analysis using correlated model parameters: application to salmonid embryo survival risk assessment, Ecological Modelling, 177(3-4), 393-414, 2004.
- Akinyemi L., Akpan U., Veeresha P., Rezazadeh H., Inc M., Computational techniques to study the dynamics of generalized unstable nonlinear Schrödinger equation, Journal of Ocean Engineering and Science, DOI:10.1016/j.joes.2022.02.011, 2022.
- Ilhan E., Veeresha P., Baskonus H.M., Fractional approach for a mathematical model of atmospheric dynamics of CO2 gas with an efficient method, Chaos Solitons and Fractals, 152(111347), 1-16, 2021.
- Akinyemi L., Veeresha P., Ajibola S.O., Numerical simulation for coupled nonlinear Schrödinger-Korteweg-de Vries and Maccari systems of equations, Modern Physics Letters B, 35(20), 2150339, 2021.
- Gao W., Veeresha P., Cattani C., Baishya C., Baskonus H.M., Modified predictor-corrector method for the numerical solution of a fractional-order SIR model with 2019-nCoV, Fractal and Fractional, 6(2), 92, 2022.
- Chaudhary M., Dhar J., Misra O.P., A mathematical model for the conservation of forestry biomass with an alternative resource for industrialization: a modified Leslie Gower interaction, Modeling Earth Systems and Environment, 1(43), 1-10, 2015.
- Rihan F.A., Sensitivity analysis for dynamic systems with time-lags, Journal of Computational and Applied Mathematics, 151(2), 445-462, 2003.
- Thomaseth K., Cobelli C., Generalized sensitivity functions in physiological system identification, Annals of Biomedical Engineering, 27, 607-616, 1999.