The declared result, a Feynman-diagram derivation of coherent phonons with quantum geometric origin, is unverifiable because the submission's full text is an unrelated arXiv paper.
Computing Stabilized Norms for Quantum Operations via the Theory of Completely Bounded Maps
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abstract
The diamond and completely bounded norms for linear maps play an increasingly important role in quantum information science, providing fundamental stabilized distance measures for differences of quantum operations. Based on the theory of completely bounded maps, we formulate an algorithm to compute the norm of an arbitrary linear map. We present an implementation of the algorithm via Maple, discuss its efficiency, and consider the case of differences of unitary maps.
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Microscopic Theory of Light-Induced Coherent Phonons Mediated by Quantum Geometry
The declared result, a Feynman-diagram derivation of coherent phonons with quantum geometric origin, is unverifiable because the submission's full text is an unrelated arXiv paper.