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Mathematics of cyclic redundancy checks
Known as:
Mathematics of CRCs
, Mathematics of crc
, Mathmatics of CRCs
The cyclic redundancy check (CRC) is based on division in the ring of polynomials over the finite field GF(2) (the integers modulo 2), that is, the…
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Related topics
Related topics
14 relations
CRC-based framing
Checksum
Coefficient
Cyclic redundancy check
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
CSPs with global modular constraints: algorithms and hardness via polynomial representations
Joshua Brakensiek
,
Sivakanth Gopi
,
V. Guruswami
Electron. Colloquium Comput. Complex.
2019
Corpus ID: 61153509
We study the complexity of Boolean constraint satisfaction problems (CSPs) when the assignment must have Hamming weight in some…
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2018
2018
Reversible Codes and Its Application to Reversible DNA Codes over F4k
Lei Chen
,
Jin Li
,
Zhonghua Sun
arXiv.org
2018
Corpus ID: 48356495
Coterm polynomials are introduced by Oztas et al. [a novel approach for constructing reversible codes and applications to DNA…
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2017
2017
MAHLER MEASURE OF ‘ALMOST’ RECIPROCAL POLYNOMIALS
J. C. Saunders
Bulletin of the Australian Mathematical Society
2017
Corpus ID: 119150803
We give a lower bound of the Mahler measure on a set of polynomials that are ‘almost’ reciprocal. Here ‘almost’ reciprocal means…
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2013
2013
Polynomial Representations of Polar Codes and Decoding under Overcomplete Representations
M. Chiu
IEEE Communications Letters
2013
Corpus ID: 12513017
This letter proposes an alternative expression of polar codes using polynomial representations. Polynomial representations may…
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2013
2013
Some Properties of Generalized Self-reciprocal Polynomials over Finite Fields
Ryul Kim
,
Okhyon Song
,
Hyon-Chol Ri
arXiv.org
2013
Corpus ID: 6509038
Numerous results on self-reciprocal polynomials over finite fields have been studied. In this paper we generalize some of these…
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2011
2011
On the Zeros of a Family of Self-Reciprocal Polynomials
Y. Choo
2011
Corpus ID: 34700992
2011
2011
A Kind of Chebyshev Transform of Nonzero Reciprocal Polynomials with Integral Coefficients
K. Liang
2011
Corpus ID: 123983981
According to the properties of the first kind and the second kind Chebyshev polynomials,Chebyshev transform of some nonzero…
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2010
2010
Structure of polynomial representations for orthosymplectic Lie superalgebras
Cuiling Luo
2010
Corpus ID: 115174693
Orthosymplectic Lie superalgebras are fundamental symmetries in modern physics, such as massive supergravity. However, their…
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2009
2009
Distribution of the zeros of certain self-reciprocal polynomials (Analytic Number Theory and Related Areas)
知念 宏司
2009
Corpus ID: 123863605
2006
2006
Distributed embedded system with internet GSM connectivity for intelligent e-monitoring of machine tools
W. Amer
2006
Corpus ID: 108806894
Machining is one of the most important operations in many industrial environments. To prosper in today's competitive industrial…
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