Results 31 to 40 of about 27,722 (108)
Conditional Measures on MV-algebras
In recent years many papers have been written generalizing some theorems, known from the Kolmogorovian probability theory, to MV-algebras. To achieve such results, so-called product MV-algebras were introduced and, using the product, the joint ...
Martin Kalina, Olga Nanasiova
doaj
The bordism group of unbounded KK-cycles
We consider Hilsum's notion of bordism as an equivalence relation on unbounded $KK$-cycles and study the equivalence classes. Upon fixing two $C^*$-algebras, and a $*$-subalgebra dense in the first $C^*$-algebra, a $\mathbb{Z}/2\mathbb{Z}$-graded abelian
Deeley, Robin J. +2 more
core +1 more source
For any two observables on a full tribe we can always construct a two–dimensional observable. In this case the crucial role is played by pointwise multiplication of the functions of tribe.
Frantisek Kopka
doaj
Lexicographic Effect Algebras [PDF]
In the paper we investigate a class of effect algebras which can be represented in the form of the lexicographic product $\Gamma(H\lex G,(u,0))$, where $(H,u)$ is an Abelian unital po-group and $G$ is an Abelian directed po-group.
Dvurečenskij, Anatolij
core
State sum constructions, such as Kuperberg's algorithm, give partition functions of physical systems, like lattice gauge theories, in various dimensions by associating local tensors or weights, to different parts of a closed triangulated manifold.
Ferreira, Miguel Jorge Bernabé +3 more
core +1 more source
Tensor Products and the Loomis–Sikorski Theorem for MV-Algebras
The author defines the MV-tensor product of MV-algebras. However, since it is possible for a semisimple MV-algebra to have a tensor product with itself which is non-semisimple, he restricts himself to semisimple algebras and defines their semisimple tensor product, and gives a way to visualize it in terms of separating subalgebras of the algebra of ...
openaire +1 more source
Two Remarks to Bifullness of Centers of Archimedean Atomic Lattice Effect Algebras
Lattice effect algebras generalize orthomodular lattices as well as MV-algebras. This means that within lattice effect algebras it is possible to model such effects as unsharpness (fuzziness) and/or non-compatibility. The main problem is the existence of
M. Kalina
doaj
K-Radical classes and product radical classes of MV-algebras
Abstract For an MV-algebra let J 0() be the system of all closed ideals of ; this system is partially ordered by the set-theoretical inclusion. A radical class X of MV-algebras will be called a K-radical class iff, whenever ∈ X and is an MV-algebra with J 0() ≅ J ...
openaire +1 more source
Equivariant multiplicities via representations of quantum affine algebras. [PDF]
Casbi E, Li JR.
europepmc +1 more source
Multivariate genome-wide association analysis by iterative hard thresholding. [PDF]
Chu BB +6 more
europepmc +1 more source

