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Applications of the Chinese Remainder Theorem

1995
In the last chapter we showed that there is a unique polynomial f(x) with real coefficients of degree < n whose graph y = f(x) passes through any n specified points with distinct abscissas. Finding a polynomial passing through a given set of points is called interpolation.
openaire   +1 more source

Automata in Chinese Remainder Theorem

Communications in Mathematics and Applications, 2022
Mridul Dutta, Helen K. Saikia
openaire   +1 more source

Phase Unwrapping and A Robust Chinese Remainder Theorem

IEEE Signal Processing Letters, 2007
Xiang-Gen Xia, Genyuan Wang
exaly  

Polynomial interpolation and the Chinese Remainder Theorem for algebraic systems

Mathematische Zeitschrift, 1975
Kirby A Baker   +2 more
exaly  

A Closed-Form Robust Chinese Remainder Theorem and Its Performance Analysis

IEEE Transactions on Signal Processing, 2010
Xiang-Gen Xia
exaly  

Cryptanalyzing a class of image encryption schemes based on Chinese remainder theorem

Signal Processing: Image Communication, 2014
Chengqing Li   +2 more
exaly  

An authenticated group key distribution protocol based on the generalized Chinese remainder theorem

International Journal of Communication Systems, 2014
Cheng Guo, Chin-Chen Chang
exaly  

A key‐lock‐pair mechanism based on generalized Chinese remainder theorem

Journal of the Chinese Institute of Engineers, Transactions of the Chinese Institute of Engineers,Series A/Chung-kuo Kung Ch'eng Hsuch K'an, 1986
Chin-Chen Chang
exaly  

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