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The Immune Checkpoint Kick Start: Optimization of Neoadjuvant Combination Therapy Using Game Theory
Jeffrey West1, Mark Robertson-Tessi1, Kimberly Luddy1,2
1H. Lee Moffitt Cancer Center and Research Institute, Tampa, FL.
Purpose:
In an upcoming clinical trial at the Moffitt Cancer Center for women with stage 2/3 estrogen receptor-positive breast cancer, treatment with an aromatase inhibitor and a PD-L1 checkpoint inhibitor combination will be investigated to lower a preoperative endocrine prognostic index (PEPI) that correlates with relapse-free survival. PEPI is fundamentally a static index, measured at the end of neoadjuvant therapy before surgery. We have developed a mathematical model of the essential components of the PEPI score to identify successful combination therapy regimens that minimize tumor burden and metastatic potential, on the basis of time-dependent trade-offs in the system.
Methods:
We considered two molecular traits, CCR7 and PD-L1, which correlate with treatment response and increased metastatic risk. We used a matrix game model with the four phenotypic strategies to examine the frequency-dependent interactions of cancer cells. This game was embedded in an ecological model of tumor population-growth dynamics. The resulting model predicts evolutionary and ecological dynamics that track with changes in the PEPI score.
Results:
We considered various treatment regimens on the basis of combinations of the two therapies with drug holidays. By considering the trade off between tumor burden and metastatic potential, the optimal therapy plan was a 1-month kick start of the immune checkpoint inhibitor followed by 5 months of continuous combination therapy. Relative to a protocol giving both therapeutics together from the start, this delayed regimen resulted in transient suboptimal tumor regression while maintaining a phenotypic constitution that is more amenable to fast tumor regression for the final 5 months of therapy.
Conclusion:
The mathematical model provides a useful abstraction of clinical intuition, enabling hypothesis generation and testing of clinical assumptions.
Insights
A mathematical model optimizes combination therapy for estrogen receptor-positive breast cancer by balancing tumor reduction and metastasis. The best regimen involves an initial 1-month immune checkpoint inhibitor, followed by 5 months of combined therapy.
Area of Science:
- Oncology
- Mathematical Biology
- Immunotherapy
Background:
- Estrogen receptor-positive breast cancer (ER+ BC) treatment often involves neoadjuvant endocrine therapy.
- The preoperative endocrine prognostic index (PEPI) predicts relapse-free survival but is a static measure.
- Tumor cell phenotypic evolution and metastatic potential are critical factors in treatment response.
Purpose of the Study:
- To develop a mathematical model to optimize combination therapy for ER+ BC.
- To identify treatment regimens that minimize tumor burden and metastatic potential.
- To investigate time-dependent trade-offs in therapeutic interventions.
Main Methods:
- A mathematical model was developed incorporating CCR7 and PD-L1 expression dynamics.
- A matrix game model analyzed cancer cell phenotypic interactions.
- An ecological model simulated tumor population growth and evolutionary dynamics.
- The model predicted changes in PEPI score under different treatment strategies.
Main Results:
- An optimal therapy plan was identified: a 1-month lead-in with PD-L1 inhibitors followed by 5 months of combination therapy (aromatase inhibitor + PD-L1 inhibitor).
- This delayed regimen showed transiently suboptimal tumor regression initially but improved long-term outcomes.
- The strategy maintained a tumor phenotype more amenable to rapid regression.
Conclusions:
- Mathematical modeling offers a powerful tool for abstracting clinical intuition and generating testable hypotheses.
- This approach can guide the development of novel, optimized combination therapy strategies for ER+ breast cancer.
- The findings support the potential of dynamic, adaptive treatment scheduling in cancer therapy.
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