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A mathematical model of tumor regression and recurrence after therapeutic oncogene inactivation
Sharon S Hori1,2,3, Ling Tong4,5, Srividya Swaminathan5,6
1Department of Radiology, Stanford University School of Medicine, Stanford, CA, USA. shori@stanford.edu.
Abstract:
The targeted inactivation of individual oncogenes can elicit regression of cancers through a phenomenon called oncogene addiction. Oncogene addiction is mediated by cell-autonomous and immune-dependent mechanisms. Therapeutic resistance to oncogene inactivation leads to recurrence but can be counteracted by immune surveillance. Predicting the timing of resistance will provide valuable insights in developing effective cancer treatments. To provide a quantitative understanding of cancer response to oncogene inactivation, we developed a new 3-compartment mathematical model of oncogene-driven tumor growth, regression and recurrence, and validated the model using a MYC-driven transgenic mouse model of T-cell acute lymphoblastic leukemia. Our mathematical model uses imaging-based measurements of tumor burden to predict the relative number of drug-sensitive and drug-resistant cancer cells in MYC-dependent states. We show natural killer (NK) cell adoptive therapy can delay cancer recurrence by reducing the net-growth rate of drug-resistant cells. Our studies provide a novel way to evaluate combination therapy for personalized cancer treatment.
Insights
Targeting oncogenes can shrink tumors, but resistance causes recurrence. Mathematical modeling and natural killer (NK) cell therapy can predict and delay cancer recurrence, aiding personalized treatment.
Area of Science:
- Oncology
- Immunology
- Mathematical Biology
Background:
- Oncogene addiction drives cancer regression but is often overcome by therapeutic resistance, leading to recurrence.
- Immune surveillance plays a role in counteracting cancer recurrence after oncogene inactivation.
- Predicting resistance timing is crucial for developing effective cancer therapies.
Purpose of the Study:
- To develop a quantitative mathematical model for understanding cancer response to oncogene inactivation.
- To predict tumor growth, regression, and recurrence dynamics.
- To evaluate the potential of immune-based therapies, like natural killer (NK) cell therapy, in combination treatments.
Main Methods:
- Development of a novel 3-compartment mathematical model for oncogene-driven tumor dynamics.
- Validation of the model using a MYC-driven transgenic mouse model of T-cell acute lymphoblastic leukemia.
- Utilizing imaging-based measurements of tumor burden to quantify drug-sensitive and drug-resistant cancer cells.
Main Results:
- The mathematical model accurately predicts cancer cell dynamics in response to oncogene inactivation.
- Natural killer (NK) cell adoptive therapy was shown to delay cancer recurrence.
- NK cell therapy reduces the net-growth rate of drug-resistant cancer cells, impacting recurrence timing.
Conclusions:
- Mathematical modeling provides a quantitative framework for analyzing cancer response to oncogene inactivation.
- Immune surveillance, specifically via NK cells, can be leveraged to delay cancer recurrence.
- This approach offers a novel strategy for evaluating combination therapies in personalized cancer treatment.
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