Introduction to Number Theory, Vazzana, Garth. Introduction to the Theory of Formal Groups , Dieudonne. Invitation to Linear Algebra , Mello.

Linear Algebra, Geometry and Transformation , Solomon. Local Cohomology and Its Applications , Lybeznik.

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Logic and Algebra , Ursini, Agliano. Matrix Inequalities for Iterative Systems , Taubig. Methods in Module Theory , Abrams. Methods in Ring Theory , Drensky et al. Metrizable Barrelled Spaces , Ferrando et al. Models, Algebras, and Proofs , Caicedo, Montenegro. Modular Lie Algebras and their Representations , Strade.

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Polynomial Invariants of Finite Groups , Smith. Polynomials in Finite Geometry , Sziklai. Radical Theory of Rings , Gardner, Wiegandt. Regular Sequences and Resultants , Scheja, Storch. Representation Theory of Symmetric Groups , Meliot. Representations of Algebras , Coelho, Goldschimdt. Rings and Radicals , Wiegandt et al. Rings, Extensions, and Cohomology , Magid.

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## Chapman & Hall/CRC Pure and Applied Mathematics - Routledge

Brian S. Lawrence Narici. Izu Vaisman. Sergio Macias. Willi Freeden. Mircea Sofonea. Wong Yau-Chun. Integral extensions. Tensor products. Moduletheoretic prerequisites. Topological prerequisites. Normal extensions. Valuation rings and places. Dedekind domains. Completion of a field.

## Günter Lumer (1929–2005)

Extensions of valuations. Valuations of algebraic number fields. Structure of complete discrete valued fields. B The equal characteristic case. The unequal characteristic case. Separable purely inseparable and simple extensions. Galois extensions. Finite fields roots of unity and cyclotomic extensions. Norms traces and their applications.