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A module M is called distributive if the lattice Lat(M) of all its submodules is distributive, i.e., Fn(G + H) = FnG + FnH for all submodules F,G, and H of the

Introduces structural and homological methods of ring theory, and explains the relationship between semidistributive modules and flat, projective, injective, mu

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non-commutative algebra,

A comprehensive introduction to the homological and structural methods of ring theory and related topics, this book includes original results as well as the mos

The theory of algebras, rings, and modules is one of the fundamental domains of modern mathematics. General algebra, more specifically non-commutative algebra,