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Understanding Immune Dynamics in Liver Transplant Through Mathematical Modeling
Julia Bruner1, Kyle Adams2, Skylar Grey3
1Department of Surgery, College of Medicine, University of Florida, Gainesville, FL, USA. juliabruner@ufl.edu.
Bulletin of Mathematical Biology
|July 19, 2025
Summary
Long-term liver transplant survival remains a challenge due to immunosuppression side effects. A new mathematical model identifies cytotoxic T cells and IL-2 as key factors in liver graft injury, offering insights for improved patient monitoring and therapies.
Area of Science:
- Immunology
- Transplantation Biology
- Mathematical Modeling
Background:
- Liver transplantation offers life-saving potential for end-stage liver disease.
- While short-term survival has improved with immunosuppressants, long-term outcomes remain stagnant.
- Deaths are increasingly linked to immunosuppression toxicities rather than organ rejection.
Purpose of the Study:
- To develop the first mechanistic mathematical model of liver transplant and immune system dynamics.
- To investigate the balance between immunosuppression and immune rejection.
- To identify key factors influencing transplanted liver health.
Main Methods:
- Literature review to identify key cells and interactions for model development.
- Sensitivity analysis to pinpoint critical pathways affecting graft status.
- Development of a novel mechanistic mathematical model.
Main Results:
- Cytotoxic T cell dynamics are a key determinant of liver graft injury.
- Interleukin-2 (IL-2) signaling significantly impacts graft health.
- The liver's intrinsic dynamics also play a crucial role in graft outcomes.
Conclusions:
- Findings have significant implications for patient monitoring and therapeutic strategies in liver transplantation.
- The model highlights the importance of managing cytotoxic T cells and IL-2.
- The model can be adapted for studying other organ transplants.
Keywords:
Global sensitivity analysisImmunosuppression therapy optimizationLiver transplantationMechanistic mathematical modelOrdinary differential equations (ODEs)Transplant rejection
