Explore: Partial Algebras

Business Media. Chapter 2. Partial algebras. ISBN 978-0-387-77487-9. Foulis, D. J.; Bennett, M. K. (1994). "Effect algebras and unsharp quantum logics"

Peter Burmeister (1993). "Partial algebras – an introductory survey". In Ivo G. Rosenberg; Gert Sabidussi (eds.). Algebras and Orders. Springer Science

Poisson algebras appear naturally in Hamiltonian mechanics, and are also central in the study of quantum groups. Manifolds with a Poisson algebra structure

In algebra, the partial fraction decomposition or partial fraction expansion of a rational fraction (that is, a fraction such that the numerator and the

universal algebra, binary operations are required to be defined on all elements of S × S {\displaystyle S\times S} . However, partial algebras generalize

"universal vertex algebra" functor. Vacuum modules of affine Kac–Moody algebras and Virasoro vertex algebras are universal vertex algebras, and in particular

abstract algebra, a partial groupoid (also called halfgroupoid, pargoid, or partial magma) is a set endowed with a partial binary operation. A partial groupoid

In abstract algebra, the Weyl algebras are abstracted from the ring of differential operators with polynomial coefficients. They are named after Hermann

V^{*}} is a partial isometry, although not every partial isometry has this form, as shown explicitly in the given examples. For operator algebras, one introduces

emphasized the importance of free algebras, leading to the publication of more than 50 papers on the algebraic theory of free algebras by Marczewski himself, together