<--- Back to Details
First PageDocument Content
Algebraic structures / Abstract algebra / Ring theory / Semiring / Idempotence / Idempotent / Algebra over a field / Monoid / Semilattice / Lattice / Max-plus algebra / Ring
Date: 2015-03-26 12:20:58
Algebraic structures
Abstract algebra
Ring theory
Semiring
Idempotence
Idempotent
Algebra over a field
Monoid
Semilattice
Lattice
Max-plus algebra
Ring

Formal Methods in Manufacturing

Add to Reading List

Source URL: www.control.tu-berlin.de

Download Document from Source Website

File Size: 1,14 MB

Share Document on Facebook

Similar Documents

Relation algebras, idempotent semirings and generalized bunched implication algebras Peter Jipsen Chapman University, Orange, CA 92866, USA Abstract. This paper investigates connections between algebraic structures that

DocID: 1upZB - View Document

KLE axioms KLE001+0.ax Idempotent semirings ∀a, b: a + b = b + a fof(additive commutativity, axiom) ∀c, b, a: a + (b + c) = (a + b) + c fof(additive associativity, axiom)

DocID: 1ufv3 - View Document

Solutions of Qualifying Exams I, 2013 Fall 1. (Algebra) Consider the algebra M2 (k) of 2 × 2 matrices over a field k. Recall that an idempotent in an algebra is an element e such that e2 = e. (a) Show that an idempotent

DocID: 1ufuC - View Document

GROUPS THAT TOGETHER WITH ANY TRANSFORMATION GENERATE REGULAR SEMIGROUPS OR IDEMPOTENT GENERATED SEMIGROUPS J. Ara´ ujo

DocID: 1u7w0 - View Document

MALTSEV ON TOP ´ MAROTI ´ MIKLOS Abstract. Let A be an idempotent algebra, α ∈ Con A such that A/α is

DocID: 1rzh5 - View Document