Series-2 (May – June 2026)May – June 2026 Issue Statistics
- Citation
- Abstract
- Reference
- Full PDF
- Citation
- Abstract
- Reference
- Full PDF
Abstract : In this article we present a dynamical analysis of public debt that integrates regulatory interference and political pressure. We have modified the classical debt-growth model by including saturation effects, regulatory inertia, and bounded political pressures. Using Runge-Kutta 4th order integration, we have investigated the stability and bifurcation characteristics of the proposed financial dynamics system to understand how key parameters influence the system's....
Keywords: Stability; Bifurcation; Debt-Growth, Political intervention
[1] Goodwin, R. M. (1967). A Growth Cycle. In Socialism, Capitalism and Economic Growth. Cambridge: Cambridge University Press.
[2] Kaldor, N. (1940). A model of the trade cycle. The Economic Journal, 50, 78–92.
[3] Huang, D. S., & Li, H. Q. (1993). Theory and Method of Nonlinear Economics. Chengdu: Sichuan University Press.
[4] Ma, J., & Chen, Y. (2001). Study for the bifurcation topological structure and the global complicated character of a kind of nonlinear finance system. Applied Mathematics and Mechanics, 22, 1375–1382.
[5] Gao, Q., & Ma, J. (2009). Chaos and Hopf bifurcation of a finance system. Nonlinear Dynamics, 58, 209–216. https://doi.org/10.1007/s11071-009-9472-5.
- Citation
- Abstract
- Reference
- Full PDF
Abstract : Mathematical models play a significant role in capturing dynamics of the biological models which explains the non-linear phenomena in living organisms. In this article, we study mathematical model of human liver via a numerical approach called Genocchi wavelet collocation method. The primary objective of this study is explore and determine the results for system of ordinary differential equations arising in the considered mathematical model and to investigate the dynamical aspects model. This model consists of two system of equations that is Bromsulphthalein (BDP) content....
Keywords: Liver model; Collocation method; Mathematical Modeling; Numerical Simulation.
[1] Abdel-Misih, S. R., Bloomston, M. (2010). Liver anatomy. Surgical Clinics, 90(4), 643-653.
[2] Celechovsk, L. (2004). A simple mathematical model of the human liver. Applications of Mathematics, 49(3), 227-246.
[3] Baleanu, D., Jajarmi, A., Mohammadi, H., Rezapour, S. A new study on the mathematical modelling of human liver with Caputo-
Fabrizio fractional derivative. Chaos, Solitons Fractals, 134, 109705, 2020.
[4] Calvetti D, Kuceyeski A and Somersalo E 2007 Sampling-based analysis of a spatially distributed model for liver metabolism at steady
state Multi. Model. and Simul.
[5] Chalhoub, E., Xie, L., Balasubramanian, V., Kim, J., Belovich, J. (2007). A distributed model of carbohydrate transport and metabolism
in the liver during rest and high-intensity exercise. Annals of Biomedical Engineering, 35(3), 474-491.
