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This research investigates the recovery of the Schrödinger equation from finite address models and the implications of bounded generators on quantum dynamics.

August 5, 2026Open Access

Artian Rotor-to-Wavefunction Projection Theorem: A Conditional QTT Recovery of the Schrödinger Equation, the A6 Bounded-Generator Gate, and the Macroscopic-Ceiling No-Go

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Authors

AAAttar AliUCB Pharma (France)

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Implication

Theorem finds conditions for recovering the Schrödinger equation using finite address models, suggesting implications for quantum capacity.

Key Points

This research investigates the recovery of the Schrödinger equation from finite address models and the implications of bounded generators on quantum dynamics.
Establishment of a bounded and coisometric projection map for a square-summable family of amplitudes.
Derivation of the generator map linking time evolution with the lab Hamiltonian.
Analysis of local and global constraints affecting quantum systems characterized by finite capacities.
The Schrödinger equation is recoverable under specific bounded generator conditions.
Finite address capacity is essential for ensuring a valid Gibbs trace on infinite Hilbert spaces.
A no-go result is established regarding the implications of local address capacity on global coherent-mass ceilings.

Cite This Study

Attar Ali (2026) studied this question.

synapsesocial.com/papers/6a72e831226790f370657d82 https://doi.org/10.5281/zenodo.21777499

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Implication

Theorem finds conditions for recovering the Schrödinger equation using finite address models, suggesting implications for quantum capacity.

Artian Rotor-to-Wavefunction Projection Theorem: A Conditional QTT Recovery of the Schrödinger Equation, the A6 Bounded-Generator Gate, and the Macroscopic-Ceiling No-Go

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Implication

Key Points

Cite This Study

Artian Rotor-to-Wavefunction Projection Theorem: A Conditional QTT Recovery of the Schrödinger Equation, the A6 Bounded-Generator Gate, and the Macroscopic-Ceiling No-Go

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Implication

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