Modeling long-term tumor growth and kill after combinations of radiation and radiosensitizing agents-Reference-Cited by-同舟云学术

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Modeling long-term tumor growth and kill after combinations of radiation and radiosensitizing agents

Published:2019-04-11 Issue:6 Volume:83 Page:1159-1173
ISSN:0344-5704
Container-title:Cancer Chemotherapy and Pharmacology
language:en
Short-container-title:Cancer Chemother Pharmacol

Author:

Cardilin Tim,Almquist Joachim,Jirstrand Mats,Zimmermann Astrid,Lignet Floriane,El Bawab Samer,Gabrielsson Johan

Funder

Merck KGaA

Stiftelsen för Strategisk Forskning

Publisher

Springer Science and Business Media LLC

Subject

Pharmacology (medical),Cancer Research,Pharmacology,Toxicology,Oncology

Link

http://link.springer.com/content/pdf/10.1007/s00280-019-03829-y.pdf

Reference42 articles.

1. Kahn J et al (2012) Preclinical models in radiation oncology. Radiat Oncol 7:223

2. Oldham M (2001) Radiation physics and applications in therapeutic medicine. Phys Educ 36:460–467

3. Wouters BG (2009) Cell death after irradiation: how, when and why cells die. In: Joiner M, van der Kogel A (eds) Basic clinical radiobiology. Hodder Arnold, London, pp 27–40

4. Begg AC et al (2011) Strategies to improve radiotherapy with targeted drugs. Nat Rev Cancer 11(4):239–253

5. Citrin DE (2017) Recent developments in radiotherapy. N Engl J Med 377(11):1065–1075

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1. Model-based assessment of combination therapies – ranking of radiosensitizing agents in oncology;BMC Cancer;2023-05-06

2. Turn On, Tune In, Turnover! Target Biology Impacts In Vivo Potency, Efficacy, and Clearance;Pharmacological Reviews;2023-01-10

3. Exposure-response modeling improves selection of radiation and radiosensitizer combinations;Journal of Pharmacokinetics and Pharmacodynamics;2021-10-08

4. Model‐based evaluation of image‐guided fractionated whole‐brain radiation therapy in pediatric diffuse intrinsic pontine glioma xenografts;CPT: Pharmacometrics & Systems Pharmacology;2021-05-03

5. Nonlinear Mixed Effects Modeling of Deterministic and Stochastic Dynamical Systems in Wolfram Mathematica;IFAC PAPERSONLINE;2021

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