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Researchers have introduced a geometric framework using an Arnold–Nielsen complexity operator to solve Bell-state preparation exactly within noncommutative optimal transport theory. By embedding this complexity directly into the differential calculus rather than treating it as a penalty, the study establishes new quotient metrics on unitary orbits that reshape how quantum state dynamics are analyzed in finite dimensions. This advancement provides exact solutions and upper bounds for GHZ states while clarifying conditions where weighted transport becomes equivalent to its unweighted counterpart.
Quantum Complexity-Deformed Transport Solves Bell-State Preparation Exactly

This work deforms noncommutative optimal transport with an Arnold–Nielsen complexity operator, yielding exact solutions for Bell-state preparation.
Alberto Acevedo and Antonio Falcó of Universidad CEU Cardenal Herrera have demonstrated a new approach to quantum state preparation by altering the mathematical framework defining how states evolve. Their work deforms existing noncommutative dynamical optimal transport using what they term an “Arnold–Nielsen type complexity operator,” a concept…
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