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Polynomial remainder theorem
Known as:
Bezout's little theorem
, Remainder theorem
, Little Bezout Theorem (Factor Theorem)
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In algebra, the polynomial remainder theorem or little Bézout's theorem is an application of Euclidean division of polynomials. It states that the…
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Related topics
Related topics
7 relations
Bruun's FFT algorithm
Factor theorem
Horner's method
Polynomial
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2012
2012
On syndrome decoding of Chinese remainder codes
Wenhui Li
2012
Corpus ID: 41794390
A unique decoder for the Chinese remainder codes was stated in [1] in 2000. In this paper, we present a decoder which gives the…
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2010
2010
A Security Weakness in Composite-Order Pairing-Based Protocols with Imbedding Degree k>2
N. Koblitz
IACR Cryptology ePrint Archive
2010
Corpus ID: 6909635
In this note we describe a security weakness in pairing- based protocols when the group order is composite and the imbedding…
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2010
2010
A 2n scaling scheme for signed RNS integers and its VLSI implementation
Shang Ma
,
Jianhao Hu
,
Yanlong Ye
,
Lin Zhang
,
X. Ling
Science in China Series F: Information Sciences
2010
Corpus ID: 31001134
High efficient implementation of scaling in residue number system (RNS) is one of the critical issues for the applications of RNS…
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2006
2006
Hidden constructions in abstract algebra (6) The theorem of Maroscia, Brewer and Costa
H. Lombardi
,
Claude Quitté
,
I. Yengui
2006
Corpus ID: 54977658
We give a constructive deciphering for a generalization of the Quillen-Suslin theorem due to Maroscia and Brewer & Costa stating…
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1999
1999
Modular Exponentiation on Reconfigurable Hardware
Thomas Blum
1999
Corpus ID: 59847713
It is widely recognized that security issues will play a crucial role in the majority of future computer and communication…
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1998
1998
Highly parallel, fast scaling of numbers in nonredundant residue arithmetic
Z. Ulman
,
M. Czyżak
IEEE Transactions on Signal Processing
1998
Corpus ID: 34670963
A new approach to scaling in the nonredundant residue number system (RNS) with the use of the Chinese remainder theorem (CRT) is…
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1997
1997
Scaled and unscaled residue number system to binary conversion techniques using the core function
N. Burgess
Proceedings 13th IEEE Sympsoium on Computer…
1997
Corpus ID: 27235784
The paper presents related techniques for converting a residue number system (RNS) number to binary, with and without scaling…
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1992
1992
A fast algorithm to retrieve symbolic pictures
Chinchen Chang
International Journal of Computational…
1992
Corpus ID: 120141485
We propose a scheme for determining whether or not a pattern of icons is contained in a subject image. For two icons, their…
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Review
1987
Review
1987
Complex digital signal processing over finite rings
G. Jullien
,
R. Krishnan
,
W. Miller
1987
Corpus ID: 96476166
Very recently, the quadratic residue number system (QRNS) has been introduced [8], [9]. It is, in fact, a rediscovery of earlier…
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Highly Cited
1978
Highly Cited
1978
Techniques for residue-to-analog conversion for residue-encoded digital filters
W. Jenkins
1978
Corpus ID: 57810799
Recent papers have reported that the use of residue number coding in digital filters can result in better speed/cost ratios when…
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