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This study introduces a novel method for parameter inference in biochemical models using convex optimization, providing reliable uncertainty quantification for stochastic reaction networks without complex simulations.

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Area of Science:

  • Systems Biology
  • Computational Biology
  • Biochemical Kinetics

Background:

  • Parameter inference for stochastic reaction networks is hindered by intractable likelihood functions and limitations in current error quantification methods.
  • Existing approaches lack theoretical guarantees when likelihood approximations are necessary, especially for non-linear models and single-cell data.

Purpose of the Study:

  • To develop a robust method for inferring parameters of biochemical kinetic models from single-cell data, addressing uncertainty quantification challenges.
  • To provide theoretical guarantees for parameter bounds in stochastic reaction networks, applicable to both steady-state and time-resolved data.

Main Methods:

  • Proposed a convex optimization approach utilizing moment equations and moment matrices derived from observational data.
  • Constructed moment intervals from observations to constrain parameters within convex sets, ensuring bounds contain true parameters.
  • Avoided direct computation of likelihoods or simulation of the forward problem, circumventing computational intractability.

Main Results:

  • Successfully provided uncertainty quantification and error guarantees for parameter inference in stochastic reaction networks.
  • Demonstrated applicability to non-linear and rational propensity networks, including the Schlögl model and toggle switch models.
  • Validated the method's effectiveness for data integration and prediction of latent species statistics using synthetic data.

Conclusions:

  • The proposed method offers a computationally efficient and theoretically sound framework for parameter inference and uncertainty quantification in biochemical models.
  • This approach overcomes limitations of traditional methods by directly using data moments without requiring likelihood approximations or simulations.
  • The technique is versatile, applicable to various biochemical models and data types, advancing the analysis of complex biological systems.