Results 31 to 40 of about 116 (68)
The Match Set of a Random Permutation Has the FKG Property [PDF]
We prove a conjecture of Joag-Dev and Goel that if M = M(σ) = {i: σ(i) = i} is the (random) match set, or set of fixed points, of a random permutation σ of 1,2,…,n, then f(M) and g(M) are positively correlated whenever f and g are increasing real-valued ...
Doyle, Peter G +2 more
core +2 more sources
On Fuzzy Ideals of Subtraction Algebras
: In this paper, we introduce the notion of fuzzy interior ideal, fuzzy bi-ideal, intuitionistic fuzzy interior ideal and intuitionistic fuzzy bi-ideal of a subtraction semigroup.
Yılmaz Çeven, Zekiye Çiloğlu
doaj
For a finite poset (partially ordered set) $U$ and a natural number $n$, let Sp$(U,n)$ denote the largest number of pairwise unrelated copies of $U$ in the powerset lattice (AKA subset lattice) of an $n$-element set.
Czédli, Gábor
core
Generating Boolean lattices by few elements and exchanging session keys
Let Sp($k$) denote the number of the $\lfloor k/2\rfloor$-element subsets of a finite $k$-element set. We prove that the least size of a generating subset of the Boolean lattice with $n$ atoms (or, equivalently, the powerset lattice of an $n$-element set)
Czédli, Gábor
core
Lattice of closure endomorphisms of a Hilbert algebra
A closure endomorphism of a Hilbert algebra A is a mapping that is simultaneously an endomorphism of and a closure operator on A. It is known that the set CE of all closure endomorphisms of A is a distributive lattice where the meet of two elements is ...
Cīrulis, Jānis
core
Zero-divisor graphs of nilpotent-free semigroups
We find strong relationships between the zero-divisor graphs of apparently disparate kinds of nilpotent-free semigroups by introducing the notion of an \emph{Armendariz map} between such semigroups, which preserves many graph-theoretic invariants. We use
B.A. Davey +17 more
core +1 more source
Let FD(3) denote the free distributive lattice on three generators. For each positive integer $k$, we determine the minimum size $m$ of a generating set of the $k$-th direct power FD(3)$^k$ of FD(3) up to ``accuracy $1/2$'' in the sense that we can give ...
Czédli, Gábor
core
Wajsberg hoops are the { , →, 1}-subreducts (hoop-subreducts) of Wajsberg algebras, which are term equivalent to MV-algebras and are the algebraic models of Lukasiewicz infinite-valued logic.
Cimadamore, Cecilia Rossana +1 more
core
Remarks on affine complete distributive lattices
Zypen Dominic
doaj +1 more source
Lie algebras with a finite number of ideals [PDF]
Benito, null, Roldán-López, null
core +1 more source

