Biomathematical Problems in Optimization of Cancer Radiotherapy
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A01=A.Y. Yakovlev
A01=L. Pavlova
A01=L.G. Hanin
Author_A.Y. Yakovlev
Author_L. Pavlova
Author_L.G. Hanin
Cancer Radiotherapy
Category=PHU
cell cycle kinetics
Cell population heterogeneity
Clonogens Surviving
Distribution Functions
Dose Effect Curves
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Expected Survival Probabilities
Fractionated Irradiation
Galton Watson Branching Process
GPSS
Irradiated Cell
Irradiated cell survival
Irradiation Scheme
Kaplan Meier Estimate
Lethal Lesions
LQ Model
mathematical analysis of cancer treatment
Mathematical modelling
Mitotic Cycle
Neoplastic Cells
oncology modeling
Optimal Control Problems
Optimal Fractionation
quantitative biology
radiation dose optimization
Stochastic Differential Equations
stochastic processes
Sublethal Damage Repair
Survival Function
Survival Probability
Survived Cell Populations
Target Model
therapeutic strategies
Total Dose
Tumor Cure
Product details
- ISBN 9780367402266
- Weight: 453g
- Dimensions: 156 x 234mm
- Publication Date: 27 Sep 2019
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Paperback
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Biomathematical Problems in Optimization of Cancer Radiotherapy provides insight into the role of cell population heterogeneity in the optimal control of fractionated irradiation of tumors. The book emphasizes the mathematical modeling aspect of the problem and presents the state of the art in the stochastic description of irradiated cell survival. Some of the results are of general theoretical interest and can be applied to other areas of optimal control methodology. Detailed explanations of all mathematical statements are provided throughout the text. The book is excellent for biomathematicians, radiotherapists, oncologists, health physicists, and other researchers and students interested in the topic.
Yakovlev, A.Y.; Pavlova, L.; Hanin, L.G.
