Module theory: an approach to linear algebra T. S. Blyth
Publisher: Oxford University Press, USA

Weibel's 'An IHA is very readable, and I feel definitely suitable for a first introduction to homological algebra as long as the reader is comfortable with basic category theory basic module theory including projective and injective modules. A Primer of Algebraic D-modules - S. Vermani An Introduction To Elements of Abstract and Linear Algebra - E. It starts by introducing just enough category theory The module theory section is not very good. I find it difficult to apply the concepts of Linear Algebra to other related subjects. Next year someone else will be running this module. I'm a dynamic lecturer who is good at generating excitement and A relatively new book that takes a very modern and interesting approach is Aluffi's “Algebra: Chapter 0″ (AMS, 2009). (Eigenvectors and eigenvalues for communications and electromagnetics). Milne fundamental problems in algorithmic algebra - chee keng yap. Artin Group Characters, Symmetric Functions and the Hecke Algebras - D. Goldschmidt Intro Abstract Algera - P. And while Mac Lane's “Homology” and its friend by Cartan and Eilenberg are certainly fairly comprehensive sources of homological algebra, viewpoint shifts in the subject have made more recent approaches desirable. Abstract linear algebra, including tensor products, would also be a strong plus, although in theory they've all had that already. I'm an Engineering student, getting C's and C-'s for linear algebra modules. But not to Look at models from classical dynamics to remind you of the analytical approach before trying to figure out how you would approach the same model but numerically. His "The Righteous Mind" outlines a persuasive case that there are several underlying psychological modules that define human moral thinking, which to rattle them off carelessly are: care/harm, fairness/cheating, loyalty/betrayal, authority/ subversion, liberty/oppression and the most interesting to me I have had a hole in my technical education, ever since I skipped second-year Linear Algebra for what I thought would be the sexier subeject of Introductory Philosophy. The discrete algebras A over a commutative ring R which can be realised as the full endomorphism algebra of a torsion-free R-module have been investigated by Dugas and Gobel under the additional set-theoretic axiom of constructibility, V = L. Rational Points - Geometric, Analytic and Explicit Approaches, May 27-31, 2013, University of Warwick, UK Workshop on Algebraic and Analytic Number Theory and Their Applications, May 23-24, 2013, Ovidius University, Romania Review by Ramin Takloo-Bighash of Automorphic representations and L-functions for the general linear group, Volume I, by Dorian Goldfeld; The role of the Ramanujan conjecture in analytic number theory, Valentin Blomer and Farrell Brumley, Bull. Coutinho Abel's Theorem in Problems An Elementary Approach to Homological Algebra - L. Sometimes there is an emphasis on theory but it's all down to who is running the module. Connell Fileds and Galois Theory [jnl article] - J. Getting started with numerical and computational methods at Level 2 usually requires knowing a bit about linear algebra and vector calculus. Many interesting results have Here these results are rederived in a more natural topological setting and substantial generalizations to topological algebras (which could not be handled in the previous linear algebra approach) are obtained.