On a local form of Lobachevski's functional equation
On a modification of axioms of general relations
Basic concepts concerning binary and ternary relations are extended to relations of arbitrary arities and then investigated.
On a modification of relational axioms
On a property of partially ordered sets.
On a sharp estimation in the theory of binary relations on a finite set
On a theorem in the theory of relations and a solution of a problem of Knaster
On axial maps of direct product,s I
On axial maps of direct products, II
On axial maps of the direct product of finite sets
On characteristic sets of a system of equivalence relations
On clones of relations
On determination of a cyclic order
On fixed edges of antitone self-mappings of complete lattices.
On fuzzy binary relations.
A binary relation language is an important tool of the theory of measurements (see, for example, book [5]). Specifically, the theory of nominal and ordinal scales is based on theories of equivalent relations and weak orderings. These binary relations have a simple structure which can be described as follows (bearing in mind a context of the measurement theory).
On General And Reproductive Solutions Of Arbitrary Equations
On general and reproductive solutions of arbitrary equations.
On general and reproductive solutions of finite equations.
On generalized fuzzy relation equations: necessary and sufficient conditions for the existence of solutions
On generating of relations
On homotopical equivalence of tolerance spaces