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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.
2013
2013
Identification of steady-state inductances of PMSM using polynomial representations of the flux surfaces
M. Seilmeier
,
B. Piepenbreier
Annual Conference of the IEEE Industrial…
2013
Corpus ID: 34383706
Sophisticated model based control strategies for permanent magnet synchronous machines (PMSM) require precise modeling and…
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2012
2012
Reciprocal polynomials with all but two zeros on the unit circle
DoYong Kwon
2012
Corpus ID: 54717634
We derive sufficient conditions under which all but two zeros of reciprocal polynomials lie on the unit circle, and specify the…
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2010
2010
Reciprocal Polynomials Having Small Measure
D. Boyd
2010
Corpus ID: 27302756
The measure of a monic polynomial is the product of the absolute value of the roots which lie outside and on the unit circle. We…
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2007
2007
THE ZEROS OF CERTAIN FAMILY OF SELF-RECIPROCAL POLYNOMIALS
Seon-Hong Kim
2007
Corpus ID: 73652006
For integral self-reciprocal polynomials P(z) and Q(z) with all zeros lying on the unit circle, does there exist integral self…
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2003
2003
On zeros of reciprocal polynomials of odd degree
2003
Corpus ID: 14335777
The first author [1] proved that all zeros of the reciprocal polynomial Pm(z) = m ∑ k=0 Akz k (z ∈ C), of degreem ≥ 2 with real…
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Highly Cited
2002
Highly Cited
2002
On zeros of reciprocal polynomials
P. Lakatos
Publicationes mathematicae (Debrecen)
2002
Corpus ID: 55301687
The purpose of this paper is to show that all zeros of the reciprocal polynomial Pm(z) = m ∑ k=0 Akz k (z ∈ C) of degree m ≥ 2…
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Highly Cited
1996
Highly Cited
1996
Impulsive-smooth behavior in multimode systems part I: State-space and polynomial representations
A. Geerts
,
J. Schumacher
at - Automatisierungstechnik
1996
Corpus ID: 39238396
1991
1991
Constant-time parallel integer sorting
T. Hagerup
Symposium on the Theory of Computing
1991
Corpus ID: 7217281
We investigate a nonstandard output convention for sorting. Specifically, the input elements are to be returned not in an array…
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Highly Cited
1990
Highly Cited
1990
On the construction of irreducible self-reciprocal polynomials over finite fields
H. Meyn
Applicable Algebra in Engineering, Communication…
1990
Corpus ID: 7965318
AbstractThe transformationf(x)↦fQx≔deg(f)f(x + 1/x) for f(x)∈ $$\mathbb{F}_q [x]$$ is studied. Simple criteria are given for the…
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Highly Cited
1980
Highly Cited
1980
Reciprocal polynomials having small measure. II
D. Boyd
1980
Corpus ID: 121130992
The measure of a monic polynomial is the product of the absolute value of the roots which lie outside and on the unit circle. We…
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