A classification of vertex-transitive Cayley digraphs of strong semilattices of completely simple semigroups

Articles in the same Issue

1. On complete pseudo-BL-algebras. A Cantor-Bernstein type theorem
2. A classification of vertex-transitive Cayley digraphs of strong semilattices of completely simple semigroups
3. Cantor extension of an abelian lattice ordered group equipped with a weak relatively uniform convergence
4. On BO-algebras
5. Tying up baric algebras
6. Residual finiteness, subgroup separability and conjugacy separability of certain HNN extensions
7. Basic matrix theorems for $\mathcal{I}$-convergence in (ℓ)-groups
8. Existence of homoclinic solutions for a class of second-order non-autonomous Hamiltonian systems
9. Existence and uniqueness of mild solution for fractional integrodifferential equations of neutral type with nonlocal conditions
10. Determination temperature of a backward heat equation with time-dependent coefficients
11. Realizing cohomology classes as Euler classes
12. Convergence rates in the complete moment of moving-average processes
13. Asymptotic properties for the loglog laws under positive association
14. Composition of ℓ-stable vector functions