This article derives the joint steady state in a two-field system, revealing key conditions for equilibrium distribution.
This article solves the joint steady state of the ๐โ two-field coupling. The steady state is a Gibbs equilibrium state, uniquely determined by the interaction Hamiltonian and the Causal Field temperature. The joint steady state yields the equilibrium distribution of the Causal Field and the Information Field โ this is the foundation for the three-field coupling (Vol. 6). This article derives the steady-state condition in detail, analyzes the Jacobian convergence properties, and discusses the extension to the three-field joint steady state.
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guobin ouyang (2026) studied this question.
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