higher-order nonlinearity

Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)


We provide some programs and data which are helpful in studying whether there are 7-variable Boolean functions with third-order nonlinearity 22. They may be also helpful in studying r-order nonlinearity of n-variable functions.
 

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Citation Author(s):
Submitted by:
Qichun Wang
Last updated:
Thu, 12/14/2017 - 21:27
DOI:
10.21227/H2TH1B
 
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[1] , "Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)", IEEE Dataport, 2017. [Online]. Available: http://dx.doi.org/10.21227/H2TH1B. Accessed: Jan. 18, 2018.
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doi = {10.21227/H2TH1B},
url = {http://dx.doi.org/10.21227/H2TH1B},
author = { },
publisher = {IEEE Dataport},
title = {Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)},
year = {2017} }
TY - DATA
T1 - Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)
AU -
PY - 2017
PB - IEEE Dataport
UR - 10.21227/H2TH1B
ER -
. (2017). Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7). IEEE Dataport. http://dx.doi.org/10.21227/H2TH1B
, 2017. Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7). Available at: http://dx.doi.org/10.21227/H2TH1B.
. (2017). "Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)." Web.
1. . Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7) [Internet]. IEEE Dataport; 2017. Available from : http://dx.doi.org/10.21227/H2TH1B
. "Covering Radius of the Reed-Muller Code RM(3,7) in RM(5,7)." doi: 10.21227/H2TH1B