Evolution of resistance to targeted anti-cancer therapies during continuous and pulsed administration strategies

Jasmine Foo1, Franziska Michor

  • 1Computational Biology Program, Memorial Sloan-Kettering Cancer Center, New York, New York, United States of America.

Insights

This study optimizes anti-cancer drug dosing schedules to minimize acquired resistance. Mathematical modeling identifies treatment strategies that delay or prevent resistance evolution, improving therapy effectiveness.

Area of Science:

  • Oncology
  • Mathematical Biology
  • Cancer Therapeutics

Background:

  • Targeted small molecule therapies have transformed cancer treatment by inhibiting specific oncogenic pathways.
  • Therapeutic efficacy is often limited by the development of acquired drug resistance in tumor cells.
  • Optimizing drug administration strategies is crucial for minimizing resistance and improving long-term patient outcomes.

Purpose of the Study:

  • To investigate optimal drug dosing schedules for preventing or delaying the emergence of anti-cancer drug resistance.
  • To develop a mathematical framework for analyzing tumor cell population dynamics under therapeutic pressure.
  • To identify treatment protocols that minimize resistance risk while managing drug toxicity.

Main Methods:

  • Design and analysis of a stochastic mathematical model for tumor cell evolution during therapy.
  • Calculation of resistance emergence probability under various dosing strategies.
  • Optimization of treatment protocols using mathematical modeling, incorporating toxicity constraints.

Main Results:

  • Identified specific drug dosing schedules that significantly reduce the probability of resistance.
  • Demonstrated the model's ability to predict resistance dynamics based on single (epi)genetic alterations.
  • Quantified the trade-offs between minimizing resistance and managing drug toxicity.

Conclusions:

  • Optimal drug administration schedules can effectively delay or prevent acquired resistance in cancer therapy.
  • Mathematical modeling provides a powerful tool for designing personalized and effective cancer treatment strategies.
  • The developed methodology is applicable across various cancer types and therapeutic interventions.

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