Matches in Harvard for { <http://id.lib.harvard.edu/aleph/000757773/catalog> ?p ?o. }
Showing items 1 to 24 of
24
with 100 items per page.
- catalog abstract "Requiring no more than a basic knowledge of abstract algebra, this text presents the mathematics of number fields in a straightforward, "down-to-earth" manner. It thus avoids local methods, for example, and presents proofs in a way that highlights the important parts of the arguments. Readers are assumed to be able to fill in the details, which in many places are left as exercises.".
- catalog contributor b987358.
- catalog created "c1977.".
- catalog date "1977".
- catalog date "c1977.".
- catalog dateCopyrighted "c1977.".
- catalog description "Bibliography: p. [272]".
- catalog description "Contents: A special case of Fermat's conjecture -- Number fields and number rings -- Prime decomposition in number rings -- Galois theory applied to prime decomposition -- The ideal class group and the unit group -- The distribution of ideals in a number ring -- The Dedekind zeta function and the class number formula -- The distribution of primes and an introduction to class field theory.".
- catalog description "Requiring no more than a basic knowledge of abstract algebra, this text presents the mathematics of number fields in a straightforward, "down-to-earth" manner. It thus avoids local methods, for example, and presents proofs in a way that highlights the important parts of the arguments. Readers are assumed to be able to fill in the details, which in many places are left as exercises.".
- catalog extent "viii, 279 p. ;".
- catalog identifier "0387902791".
- catalog isPartOf "Universitext".
- catalog issued "1977".
- catalog issued "c1977.".
- catalog language "eng".
- catalog publisher "New York : Springer-Verlag,".
- catalog subject "Algebra.".
- catalog subject "Algebraic fields.".
- catalog subject "Algebraic number theory.".
- catalog subject "Mathematics.".
- catalog subject "Number theory.".
- catalog tableOfContents "Contents: A special case of Fermat's conjecture -- Number fields and number rings -- Prime decomposition in number rings -- Galois theory applied to prime decomposition -- The ideal class group and the unit group -- The distribution of ideals in a number ring -- The Dedekind zeta function and the class number formula -- The distribution of primes and an introduction to class field theory.".
- catalog title "Number fields / Daniel A. Marcus.".
- catalog type "text".