Algebras, rings and modules. Volume 1

Michiel Hazewinkel, N. G., & Kirichenko, V. V. (2004). Algebras, rings and modules. Volume 1. Kluwer Academic.

Type

Unclassified

Intellectual base

Unclassified

Year

2004

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Cited by

1 citation across 1 artifact.

Domain-specific

• Idempotent (ring theory)
  • … identity and a convenient observable transfers from A projection matrix P is an idempotent element of a matrix ring because P squared equals P. to Arguments distinguish central from noncentral idempotents and do not infer a ring product decomposition without the required commutation and unity assumptions..

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