Averaging symmetric Z_N quantum circuits over random noise produces a noisy surface code whose logical information is protected against symmetric errors up to a threshold, with charge-sharpening transitions coinciding with bulk confinement transitions that differ for N≤4 versus N>4.
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In 3D disordered pseudospin-s fermions the leading quantum interference correction to conductivity has universal magnitude matching conventional metals but sign fixed by parity of 2s, yielding WAL for half-integer s and WL for integer s.
Derives compact closed-form expressions and recurrence relations for free-particle Green's function matrix elements over spherical Gaussian and plane-wave-modulated Gaussian basis sets via Fourier transforms and harmonic polynomial addition theorems.
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Holographically Emergent Gauge Theory in Symmetric Quantum Circuits
Averaging symmetric Z_N quantum circuits over random noise produces a noisy surface code whose logical information is protected against symmetric errors up to a threshold, with charge-sharpening transitions coinciding with bulk confinement transitions that differ for N≤4 versus N>4.
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Localization and universality of three-dimensional pseudospin-$s$ fermions
In 3D disordered pseudospin-s fermions the leading quantum interference correction to conductivity has universal magnitude matching conventional metals but sign fixed by parity of 2s, yielding WAL for half-integer s and WL for integer s.
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Free-particle Green's function matrix elements over spherical Gaussian and plane-wave-modulated Gaussian basis functions
Derives compact closed-form expressions and recurrence relations for free-particle Green's function matrix elements over spherical Gaussian and plane-wave-modulated Gaussian basis sets via Fourier transforms and harmonic polynomial addition theorems.