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Publication Information

PubMed ID
Public Release Type
Journal
Publication Year
2020
Affiliation
Department of Biosystems Science and Engineering, ETH Zurich, Basel, Switzerland.; Department of Biosystems Science and Engineering, ETH Zurich, Basel, Switzerland.; Department of Visceral Surgery and Medicine, Inselspital Bern and Bern University, Bern, Switzerland.; Department of Biosystems Science and Engineering, ETH Zurich, Basel, Switzerland.
Authors
Lang Brian M, Kuipers Jack, Misselwitz Benjamin, Beerenwinkel Niko
Studies

Abstract

Despite advances in the modeling and understanding of colorectal cancer development, the dynamics of the progression from benign adenomatous polyp to colorectal carcinoma are still not fully resolved. To take advantage of adenoma size and prevalence data in the National Endoscopic Database of the Clinical Outcomes Research Initiative (CORI) as well as colorectal cancer incidence and size data from the Surveillance Epidemiology and End Results (SEER) database, we construct a two-type branching process model with compartments representing adenoma and carcinoma cells. To perform parameter inference we present a new large-size approximation to the size distribution of the cancer compartment and validate our approach on simulated data. By fitting the model to the CORI and SEER data, we learn biologically relevant parameters, including the transition rate from adenoma to cancer. The inferred parameters allow us to predict the individualized risk of the presence of cancer cells for each screened patient. We provide a web application which allows the user to calculate these individual probabilities at https://ccrc-eth.shinyapps.io/CCRC/. For example, we find a 1 in 100 chance of cancer given the presence of an adenoma between 10 and 20mm size in an average risk patient at age 50. We show that our two-type branching process model recapitulates the early growth dynamics of colon adenomas and cancers and can recover epidemiological trends such as adenoma prevalence and cancer incidence while remaining mathematically and computationally tractable.