AbstractThis paper introduces the notion of a subword condition and investigates languages defined by them. The special case, where the language reduces to one word, concerns the inference of a sequence from its subsequences. We obtain various characterization and decidability results for languages defined by subword conditions. The results contribute to the theory of Parikh matrices and arithmetizing the study of words. An important notion from early automata theory, that of a quasi-uniform event, plays a central role in our characterization
We study languages closed under non-contiguous (scattered) subword containment order. Any subword-cl...
We are interested in the state complexity of languages that are defined via the subword closure oper...
Partial words are sequences over a finite alphabet that may contain wildcard symbols, called holes, ...
AbstractThis paper introduces the notion of a subword condition and investigates languages defined b...
AbstractParikh matrices recently introduced give much more information about a word than just the nu...
AbstractParikh matrices recently introduced have turned out to be a powerful tool in the arithmetizi...
AbstractThe basic numerical quantity investigated in this paper is |w|u, the number of occurrences o...
Decidability of non-structural subtype entailment is a long-standing open prob-lem in programming la...
Recall that a word u over a finite alphabet Σ is said to be a subword of a word v ∈ Σ ∗ if, for some...
Abstract. This paper formalisms the idea of substitutability introduced by Zellig Harris in the 1950...
The paper investigates inference based on quantities \textbackslash{}w\textbackslash{}(u), the numbe...
AbstractWe consider the family of languages whose syntactic monoids are R-trivial. Languages whose s...
When can two regular word languages K and L be separated by a simple language? We investigate this q...
Abstract. Higman showed1 that if A is any language then SUBSEQ(A) is regular, where SUBSEQ(A) is the...
Abstract. When can two regular word languages K and L be separated by a simple language? We investig...
We study languages closed under non-contiguous (scattered) subword containment order. Any subword-cl...
We are interested in the state complexity of languages that are defined via the subword closure oper...
Partial words are sequences over a finite alphabet that may contain wildcard symbols, called holes, ...
AbstractThis paper introduces the notion of a subword condition and investigates languages defined b...
AbstractParikh matrices recently introduced give much more information about a word than just the nu...
AbstractParikh matrices recently introduced have turned out to be a powerful tool in the arithmetizi...
AbstractThe basic numerical quantity investigated in this paper is |w|u, the number of occurrences o...
Decidability of non-structural subtype entailment is a long-standing open prob-lem in programming la...
Recall that a word u over a finite alphabet Σ is said to be a subword of a word v ∈ Σ ∗ if, for some...
Abstract. This paper formalisms the idea of substitutability introduced by Zellig Harris in the 1950...
The paper investigates inference based on quantities \textbackslash{}w\textbackslash{}(u), the numbe...
AbstractWe consider the family of languages whose syntactic monoids are R-trivial. Languages whose s...
When can two regular word languages K and L be separated by a simple language? We investigate this q...
Abstract. Higman showed1 that if A is any language then SUBSEQ(A) is regular, where SUBSEQ(A) is the...
Abstract. When can two regular word languages K and L be separated by a simple language? We investig...
We study languages closed under non-contiguous (scattered) subword containment order. Any subword-cl...
We are interested in the state complexity of languages that are defined via the subword closure oper...
Partial words are sequences over a finite alphabet that may contain wildcard symbols, called holes, ...