Analog quantum error correction

A. Ekert; A. M. Steane; A. R. Calderbank; A. Steane; B. Schumacher; B. Schumacher; C. H. Bennett; C. H. Bennett; C. H. Bennett; D. Gottesman; D. P. DiVincenzo; E. Knill; G. M. Palma; H. F. Chau; H. F. Chau; I. L. Chuang; J. I. Cirac; J. I. Cirac; Jean-Jacques E. Slotine; P. Shor; P. W. Shor; R. Laflamme; R. Landauer; R. Landauer; R. Landauer; R. P. Feynman; S. J. van Enk; S. Lloyd; S. Lloyd; S. Lloyd; Seth Lloyd; W. G. Unruh; W. H. Zurek

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Analog quantum error correction

Authors: A. Ekert
A. M. Steane
A. R. Calderbank
A. Steane
B. Schumacher
B. Schumacher
C. H. Bennett
C. H. Bennett
C. H. Bennett
D. Gottesman
D. P. DiVincenzo
E. Knill
G. M. Palma
H. F. Chau
H. F. Chau
I. L. Chuang
J. I. Cirac
J. I. Cirac
Jean-Jacques E. Slotine
P. Shor
P. W. Shor
R. Laflamme
R. Landauer
R. Landauer
R. Landauer
R. P. Feynman
S. J. van Enk
S. Lloyd
S. Lloyd
S. Lloyd
Seth Lloyd
W. G. Unruh
W. H. Zurek
Publication date: 15 November 1997
Publisher: 'American Physical Society (APS)'
Doi

Abstract

Quantum error-correction routines are developed for continuous quantum variables such as position and momentum. The result of such analog quantum error correction is the construction of composite continuous quantum variables that are largely immune to the effects of noise and decoherence.Comment: Ten pages, Te

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