Skip to main page content
U.S. flag

An official website of the United States government

Dot gov

The .gov means it’s official.
Federal government websites often end in .gov or .mil. Before sharing sensitive information, make sure you’re on a federal government site.

Https

The site is secure.
The https:// ensures that you are connecting to the official website and that any information you provide is encrypted and transmitted securely.

Access keys NCBI Homepage MyNCBI Homepage Main Content Main Navigation
. 2019 Oct:17:8-14.
doi: 10.1016/j.coisb.2019.09.003. Epub 2019 Sep 11.

Modeling genetic heterogeneity of drug response and resistance in cancer

Affiliations

Modeling genetic heterogeneity of drug response and resistance in cancer

Teemu D Laajala et al. Curr Opin Syst Biol. 2019 Oct.

Abstract

Heterogeneity in tumors is recognized as a key contributor to drug resistance and spread of advanced disease, but deep characterization of genetic variation within tumors has only recently been quantifiable with the advancement of next generation sequencing and single cell technologies. These data have been essential in developing molecular models of how tumors develop, evolve, and respond to environmental changes, such as therapeutic intervention. A deeper understanding of tumor evolution has subsequently opened up new research efforts to develop mathematical models that account for evolutionary dynamics with the goal of predicting drug response and resistance in cancer. Here, we describe recent advances and limitations of how models of tumor evolution can impact treatment strategies for cancer patients.

PubMed Disclaimer

Figures

Figure 1.
Figure 1.. Two models of tumor evolution under selective treatment pressure.
A precision oncology approach where a tumor biopsy (red dashed ovals) is taken and a molecular diagnostic report is generated to select treatments based on the limited view to the overall disease (large red circle). (A) The selective sweep model allows for genetic alterations (*) to arise, which present the cells with a growth advantage and these subpopulations sweep through the population. Under treatment, genetic alterations can arise due to the drug directly, or through selection for a pre-existing subclone. (B) In the Big Bang model, driving alterations are present when the tumor arises with resistant populations being present at low frequencies until the drug treatment selects for that pre-existing population.
Figure 2.
Figure 2.. Overview into population dynamics driven modeling.
Modeling several subpopulations and their dynamics allows one to simulate effects arising from genotypic variation across different treatment scenerios, including different drug targets, dosage and scheduling. (A) In this example, there are 3 cell populations that vary in their response to two drugs (DX and DY). The clinical aim is to supress the growth of population PC, while maintaining PA and PB. (B) Dynamic models can be used to simulate the impact on the different cell populations in response to potential intervention strategies. (C) Based on measurements of tumor heterogeneity and subpopulation composition from a patient’s tumor, the most effective treatment strategy can be identified. In this example, an adaptive treatment strategy, where the drugs are adjusted based on how the subpopulations change over time would accomplish the objective to supress PC and maintain PA and PB.

References

    1. Bedard PL, Hansen AR, Ratain MJ, Siu LL: Tumour heterogeneity in the clinic. Nature 2013, 501:355–364. - PMC - PubMed
    1. Byrne HM, Alarcon T, Owen MR, Webb SD, Maini PK: Modelling aspects of cancer dynamics: a review. Philos Transact A Math Phys Eng Sci 2006, 364:1563–1578. - PubMed
    1. Deakin MAB: Modelling Biological Systems. In Dynamics of Complex Interconnected Biological Systems. Edited by Vincent TL, Mees AI, Jennings LS. Birkhäuser; Boston; 1990:2–16.
    1. Michor F, Beal K: Improving Cancer Treatment via Mathematical Modeling: Surmounting the Challenges is Worth the Effort. Cell 2015, 163:1059–1063. - PMC - PubMed
    1. Abbott LH, Michor F: Mathematical models of targeted cancer therapy. Br J Cancer 2006, 95:1136–1141. - PMC - PubMed

LinkOut - more resources