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American Journal of Innovative Research & Applied Sciences
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| | ARTICLES | Am. J. innov. res. appl. sci. Volume 5, Issue 3, Pages 188-199 (September 2017) |
| Research Article |
American Journal of innovative
Research & Applied Sciences
Research & Applied Sciences
ISSN 2429-5396 (Online)
OCLC Number: 920041286
OCLC Number: 920041286
|
| SEPTEMBER | VOLUME 5 | N° 3 | 2017 |
Authors Contact
*Correspondant author and authors Copyright © 2017: | Seddik Sanaa |
*Correspondant author and authors Copyright © 2017: | Seddik Sanaa |
Affiliation.
| Laboratoire de Physique des Hautes Énergie – Modélisation et Simulation | Département de Physique Faculté des sciences | Université Mohammed V | Agdal.Av. Ibn Battouta, B.P. 1014 | Agdal | Rabat | | Morocco |
| Laboratoire de Physique des Hautes Énergie – Modélisation et Simulation | Département de Physique Faculté des sciences | Université Mohammed V | Agdal.Av. Ibn Battouta, B.P. 1014 | Agdal | Rabat | | Morocco |
THE STABILIZER SETS OF 5-QUBIT STABILIZER CODE
| Seddik Sanaa |. Am. J. innov. res. appl. sci. 2017; 5(3):188-199.
| PDF FULL TEXT | | Abstract |
| Seddik Sanaa |. Am. J. innov. res. appl. sci. 2017; 5(3):188-199.
| PDF FULL TEXT | | Abstract |
ABSTRACT
Background: when quantum information is transmitted or manipulated in noisy environments, the information is lost gradually because of adverse interaction with the environment. To protect the fragile quantum states, error-correction codes are needed to protect the quantum data during the processes of quantum computation and communication. Objectives: the present study were designed to investigate the quantum errors correcting codes (QEEC), precisely quantum stabilizer codes. Methods: we introduce the formalism of stabilizer and we obtain such results the codewords of the quantum stabilizer code. Results, as results it has been found that the 5 qubit code has different stabilizer groups. Conclusions: the classical and specially the stabilizer quantum codes have much in common.
Keywords: Additive quantum codes, Stabilizer groups.
Background: when quantum information is transmitted or manipulated in noisy environments, the information is lost gradually because of adverse interaction with the environment. To protect the fragile quantum states, error-correction codes are needed to protect the quantum data during the processes of quantum computation and communication. Objectives: the present study were designed to investigate the quantum errors correcting codes (QEEC), precisely quantum stabilizer codes. Methods: we introduce the formalism of stabilizer and we obtain such results the codewords of the quantum stabilizer code. Results, as results it has been found that the 5 qubit code has different stabilizer groups. Conclusions: the classical and specially the stabilizer quantum codes have much in common.
Keywords: Additive quantum codes, Stabilizer groups.