Hopf bifurcation on a cancer therapy model by oncolytic virus involving the malignancy effect and therapeutic efficacy

DOI10.1155/2020/4730715zbMath1486.92071OpenAlexW3081923626MaRDI QIDQ2223409

Fajar Adi-Kusumo, S. Risdayati, Lina Aryati, S. Norhidayah

Publication date: 28 January 2021

Published in: International Journal of Mathematics and Mathematical Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2020/4730715

zbMATH Keywords

predator-prey modelcancercell populations

Mathematics Subject Classification ID

Medical applications (general) (92C50) Medical epidemiology (92C60)

Related Items (2)

Reaction-diffusion on a spatial mathematical model of cancer immunotherapy with effector cells and IL-2 compounds' interactions ⋮ Stability regions and bifurcation analysis of a delayed predator-prey model caused from gestation period

Cites Work

• The dynamics of HPV infection and cervical cancer cells
• Mathematical modeling of the cells repair regulations in nasopharyngeal carcinoma
• Multi-stability and multi-instability phenomena in a mathematical model of tumor-immune-virus interactions
• On the global dynamics of a model for tumor immunotherapy
• Quantitative impact of immunomodulation versus oncolysis with cytokine-expressing virus therapeutics
• Modeling immunotherapy of the tumor -- immune interaction
• Elements of applied bifurcation theory.
• Enhancement of chemotherapy using oncolytic virotherapy: mathematical and optimal control analysis
• BIFURCATION ANALYSIS OF THE CERVICAL CANCER CELLS, EFFECTOR CELLS, AND IL-2 COMPOUNDS INTERACTION MODEL WITH IMMUNOTHERAPY
• THE METASTASIS BEHAVIOR IN THE CERVICAL CANCER MATHEMATICAL MODEL

This page was built for publication: Hopf bifurcation on a cancer therapy model by oncolytic virus involving the malignancy effect and therapeutic efficacy