Avoidability of formulas with two variables
P Ochem, M Rosenfeld - International Conference on Developments in …, 2016 - Springer
In combinatorics on words, a word w over an alphabet\varSigma is said to avoid a pattern p
over an alphabet\varDelta of variables if there is no factor f of w such that f= h (p) where …
over an alphabet\varDelta of variables if there is no factor f of w such that f= h (p) where …
Avoidability of formulas with two variables
P Ochem, M Rosenfeld - arXiv e-prints, 2016 - ui.adsabs.harvard.edu
In combinatorics on words, a word $ w $ over an alphabet $\Sigma $ is said to avoid a
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
Avoidability of Formulas with Two Variables
P Ochem, M Rosenfeld - … of the 20th International Conference on …, 2016 - dl.acm.org
In combinatorics on words, a word w over an alphabet\varSigma is said to avoid a pattern p
over an alphabet\varDelta of variables if there is no factor f of w such that f= hp where …
over an alphabet\varDelta of variables if there is no factor f of w such that f= hp where …
Avoidability of Formulas with Two Variables
P Ochem, M Rosenfeld - The Electronic Journal of Combinatorics, 2017 - combinatorics.org
In combinatorics on words, a word $ w $ over an alphabet $\Sigma $ is said to avoid a
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
Avoidability of Formulas with Two Variables
P Ochem, M Rosenfeld - The Electronic Journal of Combinatorics, 2017 - hal.science
In combinatorics on words, a word w over an alphabet Σ is said to avoid a pattern p over an
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a non …
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a non …
[PDF][PDF] Avoidability of Formulas with Two Variables
P Ochem, M Rosenfeld - The Electronic Journal of Combinatorics, 2017 - emis.de
In combinatorics on words, a word $ w $ over an alphabet $\Sigma $ is said to avoid a
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
[PDF][PDF] Avoidability of formulas with two variables
P Ochem, M Rosenfeld - the electronic journal of combinatorics, 2013 - lirmm.fr
In combinatorics on words, a word w over an alphabet Σ is said to avoid a pattern p over an
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a non …
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a non …
[PDF][PDF] Avoidability of formulas with two variables
P Ochem, M Rosenfeld - arXiv preprint arXiv:1606.03955, 2016 - researchgate.net
In combinatorics on words, a word w over an alphabet Σ is said to avoid a pattern p over an
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a …
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆∗→ Σ∗ is a …
Avoidability of formulas with two variables
P Ochem, M Rosenfeld - arXiv preprint arXiv:1606.03955, 2016 - arxiv.org
In combinatorics on words, a word $ w $ over an alphabet $\Sigma $ is said to avoid a
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
pattern $ p $ over an alphabet $\Delta $ of variables if there is no factor $ f $ of $ w $ such …
Avoidability of Formulas with Two Variables
P Ochem, M Rosenfeld - … on Developments in Language Theory (DLT …, 2016 - hal.science
In combinatorics on words, a word w over an alphabet Σ is said to avoid a pattern p over an
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆*→ Σ* is a non …
alphabet∆ of variables if there is no factor f of w such that f= h (p) where h:∆*→ Σ* is a non …