Petr Kocfelda

A Thermodynamically Consistent Framework for Macroscopic Process and Planetary Systems - Part I – Invariant Manifold Structure and Control-Theoretic Admissibility

The proposed framework formulates complex nonlinear reaction-transport and thermodynamic macrosystems as an Index-1 Differential-Algebraic Equation (DAE) system in an n-dimensional real state space.

A Thermodynamically Consistent Framework for Macroscopic Process and Planetary Systems - Part I – Invariant Manifold Structure and Control-Theoretic Admissibility

The proposed framework formulates complex nonlinear reaction-transport and thermodynamic macrosystems as an Index-1 Differential-Algebraic Equation (DAE) system in an n-dimensional real state space.

A Thermodynamically Consistent Macroscopic Framework for Planetary Engineering: Part I – Invariant Manifold Structure and Control-Theoretic Admissibility

The proposed framework formulates the planetary macrosystem as a thermodynamically constrained Index-1 Differential-Algebraic Equation (DAE) system. To guarantee absolute compliance with mass, energy, and stoichiometric invariants across highly nonlinear regimes, the dynamic vect...