A MATHEMATICAL MODEL OF PANCREATIC CANCER WITH TWO KINDS OF TREATMENTS
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Publication:2977597
DOI10.1142/S021833901750005XzbMath1360.92056OpenAlexW2581048369WikidataQ113777151 ScholiaQ113777151MaRDI QIDQ2977597
Publication date: 18 April 2017
Published in: Journal of Biological Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s021833901750005x
Related Items (6)
Modeling pancreatic cancer dynamics with immunotherapy ⋮ A mathematical study of the role of tbregs in breast cancer ⋮ MATHEMATICAL MODELING OF IN-VIVO TUMOR-IMMUNE INTERACTIONS FOR THE CANCER IMMUNOTHERAPY USING MATURED DENDRITIC CELLS ⋮ A structural methodology for modeling immune-tumor interactions including pro- and anti-tumor factors for clinical applications ⋮ 5D model of pancreatic cancer: key features of ultimate dynamics ⋮ MATHEMATICAL MODELING OF PANCREATIC CANCER TREATMENT WITH CANCER STEM CELLS
Cites Work
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- A mathematical prognosis model for pancreatic cancer patients receiving immunotherapy
- Functional switching and stability of regulatory T cells
- Emergent group dynamics governed by regulatory cells produce a robust primary T cell response
- Nonlinear dynamics of immunogenic tumors: Parameter estimation and global bifurcation analysis
- A mathematical model of the enhancement of tumor vaccine efficacy by immunotherapy
- A mathematical model of tumor-immune interactions
- Regulatory T cell adjustment of quorum growth thresholds and the control of local immune responses
- A mathematical model for pancreatic cancer growth and treatments
- A transcritical bifurcation in an immune response model
- OPTIMAL CONTROL OF MIXED IMMUNOTHERAPY AND CHEMOTHERAPY OF TUMORS
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