Summary. Rough sets, developed by Pawlak, are important tool to descri-be situation of incomplete or partially unknown information. On of the algebraic models is the pair of the upper and the lower approximation. Although usually the tolerance or the equivalence relation is taken into account when considering a rough set, we concentrate here rather at the model with the pair of two defi-nable sets. Hence we are close to the notion of an interval set. In this article, the lattices of rough sets and intervals are formalized. This paper, being essentially the continuation of [6], is also a step towards the formalization of the algebraic theory of rough sets, as in [?] or [?]
This paper proposes new definitions of lower and upper approximations, which are basic concepts of t...
AbstractThe original rough set model was developed by Pawlak, which is mainly concerned with the app...
This paper combines interval-valued neutrosophic sets and rough sets. It studies rougheness in i...
Summary. Rough sets, developed by Pawlak, are important tool to descri-be situation of incomplete or...
An outline of an algebraie generalization of the rough set theory is presented in the paper. It is s...
AbstractThis paper presents and compares two views of the theory of rough sets. The operator-oriente...
Rough sets, developed by Pawlak [6], are an important tool to describe a situation of incomplete or ...
In the rough-set model, a set is represented by a pair of ordinary sets called the lower and upper a...
AbstractIn this paper a generalized notion of an approximation space is considered. By an approximat...
Abstract –This paper combines interval-valued neutrosophic sets and rough sets. It studies roughenes...
The theory of rough sets is an extension of set theory with two additional unary set-theoretic opera...
This paper combines interval-valued neutrosophic sets and rough sets. It studies rougheness in inter...
Rough sets, developed by Pawlak, are an important model of incomplete or partially known information...
Rough sets, developed by Zdzisław Pawlak [12], are an important tool to describe the state of incomp...
A survey of results is presented on relationships between the algebraic systems derived from the app...
This paper proposes new definitions of lower and upper approximations, which are basic concepts of t...
AbstractThe original rough set model was developed by Pawlak, which is mainly concerned with the app...
This paper combines interval-valued neutrosophic sets and rough sets. It studies rougheness in i...
Summary. Rough sets, developed by Pawlak, are important tool to descri-be situation of incomplete or...
An outline of an algebraie generalization of the rough set theory is presented in the paper. It is s...
AbstractThis paper presents and compares two views of the theory of rough sets. The operator-oriente...
Rough sets, developed by Pawlak [6], are an important tool to describe a situation of incomplete or ...
In the rough-set model, a set is represented by a pair of ordinary sets called the lower and upper a...
AbstractIn this paper a generalized notion of an approximation space is considered. By an approximat...
Abstract –This paper combines interval-valued neutrosophic sets and rough sets. It studies roughenes...
The theory of rough sets is an extension of set theory with two additional unary set-theoretic opera...
This paper combines interval-valued neutrosophic sets and rough sets. It studies rougheness in inter...
Rough sets, developed by Pawlak, are an important model of incomplete or partially known information...
Rough sets, developed by Zdzisław Pawlak [12], are an important tool to describe the state of incomp...
A survey of results is presented on relationships between the algebraic systems derived from the app...
This paper proposes new definitions of lower and upper approximations, which are basic concepts of t...
AbstractThe original rough set model was developed by Pawlak, which is mainly concerned with the app...
This paper combines interval-valued neutrosophic sets and rough sets. It studies rougheness in i...