Efficient algorithms compute stabilizer Rényi entropy and mana for quantum states from vectors at O(N d^{2N}) cost using fast Hadamard transform, with open-source implementation.
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Coherently synchronized oscillations appear in mirror-symmetric MBL systems and undergo a synchronization transition that maps to a paramagnetic-ferromagnetic Ising transition in an effective model built from local integrals of motion.
Local loops on Husimi trees reduce the critical disorder for Anderson localization and increase the spatial extent of localized eigenstates, providing a better single-particle analogy for many-body localization.
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Computing quantum magic of state vectors
Efficient algorithms compute stabilizer Rényi entropy and mana for quantum states from vectors at O(N d^{2N}) cost using fast Hadamard transform, with open-source implementation.
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Coherently synchronized oscillations in many-body localization
Coherently synchronized oscillations appear in mirror-symmetric MBL systems and undergo a synchronization transition that maps to a paramagnetic-ferromagnetic Ising transition in an effective model built from local integrals of motion.
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Anderson Localization on Husimi Trees and its implications for Many-Body localization
Local loops on Husimi trees reduce the critical disorder for Anderson localization and increase the spatial extent of localized eigenstates, providing a better single-particle analogy for many-body localization.