Fast Quantum Maps

E. G. Floratos (NRCPS Demokritos); G. G. Athanasiu (U. Crete); S. Nicolis (CNRS-LMPT Tours)

Fast Quantum Maps

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arxiv math-ph/9805012 v1 pith:PEHVIEMI submitted 1998-05-14 math-ph hep-thmath.MPnlin.CDquant-ph

G. G. Athanasiu (U. Crete) , E. G. Floratos (NRCPS Demokritos) , S. Nicolis (CNRS-LMPT Tours) This is my paper · ORCID

classification math-phhep-thmath.MPnlin.CDquant-ph

keywords fastquantumallowarbitrarycomputationsdevelopenjoyedfields

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We develop number theoretic tools that allow to perform computations relevant for the quantum mechanics over finite fields of arbitrary, odd size, with the same speedup that is enjoyed by the Fast Fourier Transform.

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The arithmetic geometry of AdS$_2$ and its continuum limit
hep-th 2019-08 conditional novelty 6.0 of 10

The paper constructs a continuum limit of the finite modular geometry AdS2[Z_N] by embedding it in a two-cutoff family and taking the two cutoffs to infinity along k-Fibonacci sequences.

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