Results 61 to 69 of about 119,383 (69)
Some of the next articles are maybe not open access.

Unitary Menger algebra of C-quantifier free formulas of type (τn,(2))

Asian-European Journal of Mathematics, 2020
Using an [Formula: see text]-ary superposition operation [Formula: see text] on the set [Formula: see text] of all [Formula: see text]-ary term of [Formula: see text], one obtains a unitary Menger algebra [Formula: see text] of rank [Formula: see text].
openaire   +2 more sources

Stationary subsets and stabilizers of restrictive Menger P-algebras of multiplace functions

Algebra Universalis, 2000
A restrictive Menger \(P\)-algebra of \(n\)-place functions is any subset \(F\) of partial mappings \(f:A^n\rightarrow A\) which is closed under set-theoretical intersection, composition of functions and the so-called restrictive multiplication. For \(a\in A\), \(F_a\) denotes the subset of all \(f\in F\) with \(f(a,\ldots ,a)=a\), and \(F_{st}\) is ...
openaire   +2 more sources

\(n\)-solid varieties and free Menger algebras of rank \(n\)

2003
An identity of a variety \(V\) of algebras is said to be a hyperindentity of \(V\) if, after any replacement of the operation symbol occurring in the identity of the operation symbols occurring in the identity by terms of the same arity, the new equation is also satisfied as an identity in \(V\). Let \(\text{Id}_nV\) be the set of all identities of \(V\
Denecke, Klaus-Dieter, Jampachon, Prakit
openaire   +2 more sources

Menger algebras of term rewriting systems

Soft Computing
Thodsaporn Kumduang   +1 more
openaire   +2 more sources

Menger algebras of associative and self-distributive \(n\)-ary operations

2018
In this paper, the authors present necessary and sufficient conditions under which multiple functions algebras (called Menger algebras) of rank \(n\) can be isomorphically represented by associative or \((I, j)\)-associative \(n\)-ary operations defined on some nonempty set.
Dudek, Wieslaw A.   +1 more
openaire   +1 more source

Stabilizers of ordered Menger algebras

Translation from Izv. Vyssh. Uchebn. Zaved., Mat. 1986, No.6(289), 74-76 (Russian) (1986; Zbl 0605.20066).
openaire   +2 more sources

Home - About - Disclaimer - Privacy