ΔΦ CONSTRAINT GEOMETRY v2.0 Constraint-Induced Phase Transitions and the Electrostatic Tiling of Tension Space

ΔΦ CONSTRAINT GEOMETRY v2.0 presents a new field-theoretic interpretation of constraint-induced phase transitions using the Mitchell Equation (ΔΦ = ρ × v). It redefines exciton crowding not as pair failure, but as a transition from local tiling to global field coherence. The paper integrates concepts from condensed matter physics, biological tissue dynamics, and field optimization, demonstrating that under spatial overconstraint, systems do not fail—they reconfigure into higher-order electrostatic harmony. This work advances the ΔΦ law framework and introduces a scalable principle of emergence from geometric frustration.