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portada Semidistributive Modules and Rings
Type
Physical Book
Author
Publisher
Language
English
Pages
357
Format
Paperback
Dimensions
23.4x15.6x2 cm
Weight
0.52 kg.
ISBN13
9789401061360
Categories

Semidistributive Modules and Rings

A. a. Tuganbaev (Author) · Springer · Paperback

Semidistributive Modules and Rings - Tuganbaev, A. a.

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Synopsis "Semidistributive Modules and Rings"

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 module M. A module M is called uniserial if all its submodules are comparable with respect to inclusion, i.e., the lattice Lat(M) is a chain. Any direct sum of distributive (resp. uniserial) modules is called a semidistributive (resp. serial) module. The class of distributive (resp. semidistributive) modules properly cont.ains the class ofall uniserial (resp. serial) modules. In particular, all simple (resp. semisimple) modules are distributive (resp. semidistributive). All strongly regular rings (for example, all factor rings of direct products of division rings and all commutative regular rings) are distributive; all valuation rings in division rings and all commutative Dedekind rings (e.g., rings of integral algebraic numbers or commutative principal ideal rings) are distributive. A module is called a Bezout module or a locally cyclic module ifevery finitely generated submodule is cyclic. If all maximal right ideals of a ring A are ideals (e.g., if A is commutative), then all Bezout A-modules are distributive

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