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A Bioluminescent and Fluorescent Orthotopic Syngeneic Murine Model of Androgen-dependent and Castration-resistant Prostate Cancer
Published on: March 6, 2018
Modeling the synergistic properties of drugs in hormonal treatment for prostate cancer
Trevor Reckell1, Kyle Nguyen2, Tin Phan1
1School of Mathematical and Statistical Sciences, Arizona State University, 901 S. Palm Walk, Tempe, AZ 85287-1804, USA.
Abstract:
Prostate cancer is one of the most prevalent cancers in men, with increasing incidence worldwide. This public health concern has inspired considerable effort to study various aspects of prostate cancer treatment using dynamical models, especially in clinical settings. The standard of care for metastatic prostate cancer is hormonal therapy, which reduces the production of androgen that fuels the growth of prostate tumor cells prior to treatment resistance. Existing population models often use patients' prostate-specific antigen levels as a biomarker for model validation and for finding optimal treatment schedules; however, the synergistic effects of drugs used in hormonal therapy have not been well-examined. This paper describes the first mathematical model that explicitly incorporates the synergistic effects of two drugs used to inhibit androgen production in hormonal therapy. The drugs are cyproterone acetate, representing the drug family of anti-androgens that affect luteinizing hormones, and leuprolide acetate, representing the drug family of gonadotropin-releasing hormone analogs. By fitting the model to clinical data, we show that the proposed model can capture the dynamics of serum androgen levels during intermittent hormonal therapy better than previously published models. Our results highlight the importance of considering the synergistic effects of drugs in cancer treatment, thus suggesting that the dynamics of the drugs should be taken into account in optimal treatment studies, particularly for adaptive therapy. Otherwise, an unrealistic treatment schedule may be prescribed and render the treatment less effective. Furthermore, the drug dynamics allow our model to explain the delay in the relapse of androgen the moment a patient is taken off treatment, which supports that this delay is due to the residual effects of the drugs.
Insights
This study introduces a new mathematical model for prostate cancer hormonal therapy, incorporating synergistic drug effects. The model accurately captures androgen dynamics, improving treatment schedule optimization and explaining delayed relapse.
Area of Science:
- Mathematical Oncology
- Pharmacodynamics
- Systems Biology
Background:
- Prostate cancer is a prevalent male cancer, often treated with hormonal therapy to reduce androgen.
- Current models lack examination of synergistic drug effects in hormonal therapy for prostate cancer.
- Hormonal therapy resistance and optimal scheduling are critical clinical challenges.
Purpose of the Study:
- To develop the first mathematical model explicitly incorporating synergistic effects of two key hormonal therapy drugs.
- To improve the accuracy of dynamical models for prostate cancer treatment.
- To provide a basis for optimizing intermittent hormonal therapy schedules.
Main Methods:
- Developed a novel mathematical model integrating synergistic drug effects (cyproterone acetate and leuprolide acetate).
- Validated the model by fitting it to clinical data on serum androgen levels.
- Compared model performance against existing population models.
Main Results:
- The proposed model demonstrates superior accuracy in capturing serum androgen level dynamics during intermittent hormonal therapy.
- The model successfully explains the observed delay in androgen relapse after treatment cessation.
- Synergistic drug effects are shown to be crucial for accurate modeling.
Conclusions:
- Incorporating synergistic drug dynamics is essential for realistic prostate cancer treatment modeling.
- The model provides a foundation for developing more effective adaptive therapy strategies.
- Accurate modeling can prevent the prescription of ineffective treatment schedules.
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