On the snake-in-the-box codes for rank modulation under Kendall’s $$\tau $$ τ -metric-Reference-Cited by-同舟云学术

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On the snake-in-the-box codes for rank modulation under Kendall’s $$\tau $$ τ -metric

Published:2016-06-23 Issue:2 Volume:83 Page:455-465
ISSN:0925-1022
Container-title:Designs, Codes and Cryptography
language:en
Short-container-title:Des. Codes Cryptogr.

Author:

Wang Xiang,Fu Fang-Wei

Funder

The National Key Basic Research Program of China

National Natural Science Foundation of China

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Link

http://link.springer.com/content/pdf/10.1007/s10623-016-0239-y.pdf

Reference17 articles.

1. Abbott H.L., Katchalski M.: On the snake in the box problem. J. Comb. Theory Ser. B 45, 13–24 (1988).

2. Barg A., Mazumdar A.: Codes in permutations and error correction for rank modulation. IEEE Trans. Inf. Theory 56, 3158–3165 (2010).

3. Buzaglo S., Etzion T.: Bounds on the size of permutation codes with the Kendall $$\tau $$ τ -metric. IEEE Trans. Inf. Theory 61, 3241–3250 (2015).

4. Deza M., Huang H.: Metrics on permutations, a survey. J. Comb. Inf. Sys. Sci. 23, 173–185 (1988).

5. Farnoud F., Skachek V., Milenkovic O.: Error-correction in falsh memories via codes in the Ulam metric. IEEE Trans. Inf. Theory 59, 3003–3020 (2013).

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4. Nonexistence of perfect permutation codes under the Kendall $$\tau $$-metric;Designs, Codes and Cryptography;2021-09-04

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