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An introduction to number theory wit...
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Kraft, James S.
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An introduction to number theory with cryptography /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
An introduction to number theory with cryptography // James S. Kraft, Lawrence C. Washington.
其他題名:
Number theory with cryptography
作者:
Kraft, James S.
其他作者:
Washington, Lawrence C.
出版者:
Boca Raton :CRC Press, Taylor & Francis Group, : c2014.,
面頁冊數:
xviii, 554 p. :ill. ;25 cm.
附註:
"A Chapman & Hall book."
內容註:
Divisibility -- Unique factorization -- Applications of unique factorization -- Congruences -- Cryptographic applications -- Polynomial congruences -- Order and primitive roots -- More cryptographic applications -- Quadratic reciprocity -- Primality and factorization -- Geometry of numbers -- Arithmetic functions -- Continued fractions -- Gaussian integers -- Algebraic integers -- Analytic methods -- Epilogue : Fermat's last theorem.
標題:
Number theory. -
ISBN:
9781482214413
An introduction to number theory with cryptography /
Kraft, James S.
An introduction to number theory with cryptography /
Number theory with cryptographyJames S. Kraft, Lawrence C. Washington. - Boca Raton :CRC Press, Taylor & Francis Group,c2014. - xviii, 554 p. :ill. ;25 cm.
"A Chapman & Hall book."
Divisibility -- Unique factorization -- Applications of unique factorization -- Congruences -- Cryptographic applications -- Polynomial congruences -- Order and primitive roots -- More cryptographic applications -- Quadratic reciprocity -- Primality and factorization -- Geometry of numbers -- Arithmetic functions -- Continued fractions -- Gaussian integers -- Algebraic integers -- Analytic methods -- Epilogue : Fermat's last theorem.
ISBN: 9781482214413UK63.99
LCCN: 2013371022
Nat. Bib. Agency Control No.: 016473071UkSubjects--Topical Terms:
515832
Number theory.
LC Class. No.: QA241 / .K73 2014
An introduction to number theory with cryptography /
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Divisibility -- Unique factorization -- Applications of unique factorization -- Congruences -- Cryptographic applications -- Polynomial congruences -- Order and primitive roots -- More cryptographic applications -- Quadratic reciprocity -- Primality and factorization -- Geometry of numbers -- Arithmetic functions -- Continued fractions -- Gaussian integers -- Algebraic integers -- Analytic methods -- Epilogue : Fermat's last theorem.
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