Binary quadratic forms [Book] : an algorithmic approach / Johannes Buchmann, Ulrich Vollmer.

By:

Buchmann, Johannes

Contributor(s):

Vollmer, Ulrich, 1965-

Material type: Text

TextSeries: Algorithms and computation in mathematics ; v. 20Publication details: Berlin ; New York : Springer, c2007.Description: xiv, 318 p. : 17 fig., 5 tab. ; 24 cmISBN:

3540463674 (hd.bd.)
9783540463672 (hd.bd.)

Subject(s):

DDC classification:

512.7 4 22

Other classification:

512.74

Summary: The book deals with algorithmic problems related to binary quadratic forms. It uniquely focuses on the algorithmic aspects of the theory. The book introduces the reader to important areas of number theory such as diophantine equations, reduction theory of quadratic forms, geometry of numbers and algebraic number theory. The book explains applications to cryptography and requires only basic mathematical knowledge. The author is a world leader in number theory.

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Holdings
Item type	Current library	Call number	Status	Date due	Barcode	Item holds
Books	Junaid Zaidi Library, COMSATS University Islamabad Ground Floor	512.74 BUC-B (Browse shelf(Opens below))	Available		44068

Total holds: 0

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Previous	512.73 SHP-C Cryptographic applications of analytic number theory complexity lower bounds and pseudorandomness /	512.73 TEN-I Introduction to analytic and probabilistic number theory /	512.74 BER-I Integration of one-forms on p-adic analytic spaces	512.74 BUC-B Binary quadratic forms an algorithmic approach /	512.74 COA-G Galois cohomology of elliptic curves	512.74 COA-G Galois cohomology of elliptic curves	512.74 GER-N Non-unique factorizations algebraic, combinatorial and analytic theory /	Next

Textbook.

The book deals with algorithmic problems related to binary quadratic forms. It uniquely focuses on the algorithmic aspects of the theory. The book introduces the reader to important areas of number theory such as diophantine equations, reduction theory of quadratic forms, geometry of numbers and algebraic number theory. The book explains applications to cryptography and requires only basic mathematical knowledge. The author is a world leader in number theory.

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