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Stability analysis of the singular points and Hopf bifurcations of a tumor growth control model [Elektronski vir]Drexler, Dániel András ; Nagy, Ilona, matematika ; Romanovski, ValeryWe carry out qualitative analysis of a fourth-order tumor growth control model using ordinary differential equations. We show that the system has one positive equilibrium point, and its stability is ... independent of the feedback gain. Using a Lyapunov function method, we prove that there exist realistic parameter values for which the systems admit limit cycle oscillations due to a supercritical Hopf bifurcation. The time evolution of the state variables is also represented.Source: Mathematical methods in the applied sciences [Elektronski vir]. - ISSN 1099-1476 (Vol. 47, iss. 7, 15 May 2024, str. 5677-5691)Type of material - e-article ; adult, seriousPublish date - 2024Language - englishCOBISS.SI-ID - 184526595
Author
Drexler, Dániel András |
Nagy, Ilona, matematika |
Romanovski, Valery
Topics
tumorji |
terapija pri raku |
bifurkacija |
bifurcation |
cancer therapy |
limit cycle |
singular point |
tumor therapy |
tumor control
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Drexler, Dániel András | ![]() |
Nagy, Ilona, matematika | ![]() |
Romanovski, Valery | 20779 |
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