Derivation from the Dynamic to the Minimal Form of the Tenson Limit Equation

This paper rigorously demonstrates how the dynamic form of the Tenson Limit Equation, ∇∞·dLTdt=dε∞ can be reduced to its minimal (steady) form dt,∇∞ ·LT = ε∞,without omitting intermediate steps. The derivation clarifies the mathematical assumptions required, such as operator commutativity, asymptotic steadiness, and the treatment of initial conditions, ensuring a logically complete path from the dynamic law to the asymptotic conservation principle.