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Updated: Dec 21, 2025

Determining Basal Energy Expenditure and the Capacity of Thermogenic Adipocytes to Expend Energy in Obese Mice
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Dynamic metabolic resource allocation based on the maximum entropy principle.

David S Tourigny1

  • 1Columbia University Irving Medical Center, 630 West 168th Street, New York, NY, 10032, USA. dst2156@cumc.columbia.edu.

Journal of Mathematical Biology
|May 20, 2020
PubMed
Summary
This summary is machine-generated.

This study introduces a new dynamic metabolic modeling framework that incorporates environmental uncertainty. It explains cellular

Keywords:
Bet-hedgingElementary flux modeHeterogeneityInformation theoryMetabolismOptimal control

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Area of Science:

  • Systems Biology
  • Metabolic Engineering
  • Theoretical Biology

Background:

  • Metabolic regulation models typically assume certainty, neglecting environmental unpredictability.
  • Organisms employ diverse strategies to manage environmental fluctuations.
  • Existing models lack a unified approach to dynamic metabolic regulation under uncertainty.

Purpose of the Study:

  • To develop a dynamic metabolic modeling framework integrating resource allocation and optimal control.
  • To incorporate the principle of maximum entropy for cellular resource allocation.
  • To unify and generalize existing dynamic metabolic modeling approaches.

Main Methods:

  • Synthesis of resource allocation theories and Ramkrishna's optimal control formulation.
  • Application of the maximum entropy principle to elementary flux mode allocation.
  • Development of a dynamic metabolic model interpolating between flux balance analysis and unregulated models.

Main Results:

  • The framework successfully models 'bet-hedging' strategies in fluctuating environments.
  • It explains heterogeneous resource investment and reserve accumulation under growth limitation.
  • Observed yeast growth dynamics in batch and continuous cultures are accurately described.

Conclusions:

  • The maximum entropy principle provides an optimal control law for resource partitioning.
  • This approach unifies dynamic metabolic modeling, bridging deterministic and stochastic views.
  • The framework has implications for model reduction, selection, and simulation in systems biology.