Blath, Jochen and Kraut, Anna and Paul, Tobias and Tóbiás, András József (2025) A Stochastic Population Model for the Impact of Cancer Cell Dormancy on Therapy Success : working paper. JOURNAL OF THEORETICAL BIOLOGY, 597. No. 111995. ISSN 0022-5193
|
Text
1-s2.0-S0022519324002807-main.pdf - Published Version Available under License Creative Commons Attribution. Download (3MB) | Preview |
Abstract
Therapy evasion – and subsequent disease progression – is a major challenge in current oncology. An important role in this context seems to be played by various forms of cancer cell dormancy. For example, therapy-induced dormancy, over short timescales, can create serious obstacles to aggressive treatment approaches such as chemotherapy, and long-term dormancy may lead to relapses and metastases even many years after an initially successful treatment. In this paper, we focus on individual cancer cells switching into and out of a dormant state both spontaneously as well as in response to treatment. We introduce an idealized mathematical model, based on stochastic agent-based interactions, for the dynamics of cancer cell populations involving individual short-term dormancy, and allow for a range of (multi-drug) therapy protocols. Our analysis – based on simulations of the many-particle limit – shows that in our model, depending on the specific underlying dormancy mechanism, even a small initial population (of explicitly quantifiable size) of dormant cells can lead to therapy failure under classical single-drug treatments that would successfully eradicate the tumour in the absence of dormancy. We further investigate and quantify the effectiveness of several multi-drug regimes (manipulating dormant cancer cells in specific ways, including increasing or decreasing resuscitation rates or targeting dormant cells directly). Relying on quantitative results for concrete simulation parameters, we provide some general basic rules for the design of (multi-)drug treatment protocols depending on the types and processes of dormancy mechanisms present in the population. © 2024
| Item Type: | Article |
|---|---|
| Additional Information: | Correspondence Address: Paul, T.; HU Berlin, Rudower Chaussee 25, Germany; email: tobias.paul.1@hu-berlin.de Funding details: Deutsche Forschungsgemeinschaft, DFG Funding details: Magyar Tudományos Akadémia, MTA Funding details: Hausdorff Center for Mathematics, HCM, EXC 2047/1, 390685813 Funding details: Hausdorff Center for Mathematics, HCM Funding details: European Research Council, ERC, 772466 Funding details: European Research Council, ERC Funding details: Berlin Mathematics Research Center MATH+, 390685689, EXC-2046/1 Funding details: Berlin Mathematics Research Center MATH+ Funding text 1: The authors thank Jay T. Lennon and Ann Zeuner for interesting discussions and comments. TP was supported by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) under Germany's Excellence Strategy MATH+: The Berlin Mathematics Research Center, EXC-2046/1, Project-ID 390685689. AT was partially supported by the ERC Consolidator Grant 772466 \\u201CNOISE\\u201D and also acknowledges the following funding: This paper was supported by the J\\u00E1nos Bolyai Research Scholarship of the Hungarian Academy of Sciences. All authors were partially supported by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) under Germany's Excellence Strategy Hausdorff Center for Mathematics, EXC 2047/1, Projekt-ID 390685813. Funding text 2: The authors thank Jay T. Lennon and Ann Zeuner for interesting discussions and comments. TP was supported by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) under Germany\\u2019s Excellence Strategy MATH+: The Berlin Mathematics Research Center , EXC-2046/1, Project-ID 390685689 . AT was partially supported by the ERC Consolidator Grant 772466 \\u201CNOISE\\u201D and also acknowledges the following funding: This paper was supported by the J\\u00E1nos Bolyai Research Scholarship of the Hungarian Academy of Sciences . All authors were partially supported by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) under Germany\\u2019s Excellence Strategy Hausdorff Center for Mathematics , EXC 2047/1, Projekt-ID 390685813 . |
| Subjects: | Q Science / természettudomány > QH Natural history / természetrajz > QH301 Biology / biológia |
| SWORD Depositor: | MTMT SWORD |
| Depositing User: | MTMT SWORD |
| Date Deposited: | 04 Sep 2025 07:54 |
| Last Modified: | 04 Sep 2025 07:54 |
| URI: | https://real.mtak.hu/id/eprint/223370 |
Actions (login required)
![]() |
Edit Item |




