Algebraic Number Theory Richard A. Mollin.

By:

Mollin, Richard A, 1947-

Series: Discrete mathematics and its applicationsPublication details: Boca Raton : Chapman and Hall/CRC, c2011.Edition: 2nd edISBN:

9781439845981

Subject(s):

DDC classification:

512.74 M736A2 23

LOC classification:

QA247 .M63 2011

Other classification:

COM046000 | MAT022000 | MAT036000

Online resources:

Full text available from MATHnetBASE

MATHnetBASESummary: "The second edition of this popular book features coverage of L-functions and function fields to provide a more modern view of the field. This edition also introduces class groups for both binary and quadratic forms, making it much easier to prove the finiteness of the class number of both groups via an isomorphism. In addition, the text provides new results on the relationship between quadratic residue symbols and fundamental units of real quadratic fields in conjunction with prime representation. Along with reorganizing and shortening chapters for an easier presentation of material, the author includes updated problem sets and additional examples"--

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Holdings
Item type	Current library	Call number	Status	Notes	Date due	Barcode
Books	Central Library, IISER Bhopal Reference Section	512.74 M736A2 (Browse shelf(Opens below))	Not For Loan	Reserve		G0210

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Previous	512.74 K156P p-adic analysis compared with real	512.74 K727A Advanced Algebra	512.74 M721 Modular forms and fermat's last theorem	512.74 M736A2 Algebraic Number Theory	512.74 M969P Problems in the theory of modular forms	512.74 M969P Problems in the theory of modular forms	512.74 M969P Problems in the theory of modular forms	Next

Includes bibliographical references (p. 359-363) and index.

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"The second edition of this popular book features coverage of L-functions and function fields to provide a more modern view of the field. This edition also introduces class groups for both binary and quadratic forms, making it much easier to prove the finiteness of the class number of both groups via an isomorphism. In addition, the text provides new results on the relationship between quadratic residue symbols and fundamental units of real quadratic fields in conjunction with prime representation. Along with reorganizing and shortening chapters for an easier presentation of material, the author includes updated problem sets and additional examples"--

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