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Number Theory in Science and Communication With Applications in Cryptography, Physics, Digital
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Number theory.
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, it discusses a number of new directions and heuristics to tackle the problem of design complexity in
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RSA depends heavily on computational complexity theory and number theory, background information on
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-- Algorithmic Algebra -- Algorithmic Number Theory -- Elements of Complexity Theory -- Public Key Cryptography
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-- Algorithmic Algebra -- Algorithmic Number Theory -- ?Elements of Complexity Theory -- Public-Key Cryptography
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Hamming (1950), and has led to the rich theory of “error-correcting codes”. This theory has traditionally
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Kloosterman Sums and Elliptic Curves -- A Class of Optimal Frequency Hopping Sequences Based upon the Theory
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