AbstractIn this paper, we show that if a partially ordered set has 2n elements and has dimension n, then it is isomorphic to the set of n−1 element subsets and 1element subsets of a set, ordered by inclusion, or else it has six elements and is isomorphic to a partially ordered set we call the chevron or to its dual
AbstractDushnik and Miller defined the dimensions of a partially ordered set X,denoted dim X, as the...
Abstract. We use a variety of combinatorial techniques to prove several theorems concerning fraction...
AbstractA generalization of the concept of dimension of a poset, the stable dimension, is introduced...
AbstractIn this paper, we show that if a partially ordered set has 2n elements and has dimension n, ...
AbstractWe study the topic of the title in some detail. The main results are summarized in the first...
The Dushnik--Miller dimension of a poset $P$ is the least $d$ for which $P$ can be embedded into a p...
AbstractIn this paper, I give a new proof of Hiraguchi's Theorem that the dimension of an n-element ...
AbstractA generalization of the concept of dimension of a poset, the stable dimension, is introduced...
AbstractWe use a variety of combinatorial techniques to prove several theorems concerning fractional...
AbstractIn this paper, I give a new proof of Hiraguchi's Theorem that the dimension of an n-element ...
AbstractWe use a variety of combinatorial techniques to prove several theorems concerning fractional...
AbstractThe structure of semiorders and interval orders is investigated and various characterization...
AbstractIn this journal, Leclerc proved that the dimension of the partially ordered set consisting o...
AbstractA construction I(S) is defined which corresponds to the intuitive notion of the set of place...
AbstractThe dimension of a partially ordered set P is the smallest integer n (if it exists) such tha...
AbstractDushnik and Miller defined the dimensions of a partially ordered set X,denoted dim X, as the...
Abstract. We use a variety of combinatorial techniques to prove several theorems concerning fraction...
AbstractA generalization of the concept of dimension of a poset, the stable dimension, is introduced...
AbstractIn this paper, we show that if a partially ordered set has 2n elements and has dimension n, ...
AbstractWe study the topic of the title in some detail. The main results are summarized in the first...
The Dushnik--Miller dimension of a poset $P$ is the least $d$ for which $P$ can be embedded into a p...
AbstractIn this paper, I give a new proof of Hiraguchi's Theorem that the dimension of an n-element ...
AbstractA generalization of the concept of dimension of a poset, the stable dimension, is introduced...
AbstractWe use a variety of combinatorial techniques to prove several theorems concerning fractional...
AbstractIn this paper, I give a new proof of Hiraguchi's Theorem that the dimension of an n-element ...
AbstractWe use a variety of combinatorial techniques to prove several theorems concerning fractional...
AbstractThe structure of semiorders and interval orders is investigated and various characterization...
AbstractIn this journal, Leclerc proved that the dimension of the partially ordered set consisting o...
AbstractA construction I(S) is defined which corresponds to the intuitive notion of the set of place...
AbstractThe dimension of a partially ordered set P is the smallest integer n (if it exists) such tha...
AbstractDushnik and Miller defined the dimensions of a partially ordered set X,denoted dim X, as the...
Abstract. We use a variety of combinatorial techniques to prove several theorems concerning fraction...
AbstractA generalization of the concept of dimension of a poset, the stable dimension, is introduced...