Results 111 to 120 of about 241,064 (135)

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 ...
Valentin S Trokhimenko
exaly   +3 more sources

Menger algebras of term rewriting systems

Soft Computing
Sorasak Leeratanavalee
exaly   +3 more sources

On dense subalgebras of post algebras and Menger algebras of continuous functions

Lecture Notes in Mathematics, 1984
F. A. Gadjiev, A. A. Mal’cev
exaly   +2 more sources

FUNCTIONAL MENGER -ALGEBRAS

Communications in Algebra, 2002
ABSTRACT Investigation of multiplace functions by algebraic methods plays an important role in modern mathematics were we consider various operations on sets of functions, which are naturally defin...
Wiesław A. Dudek, Valentin S Trokhimenko   +1 more
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Menger Algebras and Clones of Cooperations

Algebra Colloquium, 2008
The superposition of cooperations satisfies the well-known clone axioms (C1), (C2) and (C3). We define terms for indexed coalgebras of type τ, cooperations induced by those terms, and prove that the set of all induced cooperations forms a clone. This clone is equal to the clone of all cooperations generated by the fundamental cooperations of an ...
Klaus Denecke, Kittisak Saengsura
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Chapter 2. Menger algebras of functions

2012
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v-regular Menger algebras

algebra universalis, 1997
A Menger algebra of rank \(n\) is an algebra of the form \((G,\cdot)\), where \(\cdot\colon(x,y_1,\ldots,y_n)\to x[y_1\ldots y_n]\) is an \((n+1)\)-ary operation on \(G\) satisfying the superassociativity law \(x[y_1\ldots y_n][z_1\ldots z_n]=x[y_1[z_1\ldots z_n]\ldots y_n[z_1\ldots z_n]]\), where \(x[y_1\ldots y_n][z_1\ldots z_n]=(x[y_1\ldots y_n ...
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Chapter 3. Ordered Menger algebras

2012
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Theory of restrictive Menger algebras

Ukrainian Mathematical Journal, 1984
Translation from Ukr. Mat. Zh. 36, No.1, 82-87 (Russian) (1984; Zbl 0537.20047).
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Connectivity relation on ordered Menger algebras

Ukrainian Mathematical Journal, 1984
Translation from Ukr. Mat. Zh. 35, No.4, 461-466 (Russian) (1983; Zbl 0519.20054).
openaire   +1 more source