Commutative Algebra
1971 • 141 pages

This introduction to commutative algebra gives an account of some general properties of rings and modules, with their applications to number theory and geometry. It assumes only that the reader has completed an undergraduate algebra course. The fresh approach and simplicity of proof enable a large amount of material to be covered; exercises and examples are included throughout the notes.

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68 primary books

#5 in London Mathematical Society Lecture Note

London Mathematical Society Lecture Note is a 68-book series with 68 primary works first released in 1971 with contributions by J.T. Knight, H.P.F. Swinnerton-Dyer, and Philip J. Higgins.

#5
Commutative Algebra
#11
New Developments in Topology
#14
Analytic theory of Abelian varieties
#15
An Introduction to Topological Groups
#34
Representation Theory of Lie Groups
#59
Applicable Differential Geometry
#60
Integrable Systems
#69
Representation Theory: Selected Papers
#97
Varieties of Constructive Mathematics
#110
An Introduction to the Theory of Surreal Numbers
#113
Lectures on the Asymptotic Theory of Ideals
#124
Lie Groupoids and Lie Algebroids in Differential Geometry

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