ω-powers and descriptive set theory. - Dominique Lecomte (J. Symb. Log., 2005)

There Exist Some omega -Powers of Any Borel Rank. - Olivier Finkel; Dominique Lecomte (CSL, 2007)

There Exist some Omega-Powers of Any Borel Rank - Dominique Lecomte; Olivier Finkel (CoRR, 2007)

Topological Complexity of omega-Powers: Extended Abstract. - Olivier Finkel; Dominique Lecomte (Topological and Game-Theoretic Aspects of Infinite Computations, 2008)

Basis theorems for non-Potentially closed Sets and graphs of uncountable Borel chromatic number. - Dominique Lecomte; Benjamin D. Miller (J. Math. Log., 2008)

Classical and effective descriptive complexities of omega-powers. - Olivier Finkel; Dominique Lecomte (Ann. Pure Appl. Log., 2009)

Decision problems for Turing machines. - Olivier Finkel; Dominique Lecomte (Inf. Process. Lett., 2009)

How can we Recognize Potentially Subsets of the plane? - Dominique Lecomte (J. Math. Log., 2009)

An upper bound on the complexity of recognizable tree languages. - Olivier Finkel; Dominique Lecomte; Pierre Simonnet (RAIRO Theor. Informatics Appl., 2015)

Polishness of Some Topologies Related to Automata. - Olivier Carton; Olivier Finkel; Dominique Lecomte (CSL, 2017)

Polishness of some topologies related to automata (Extended version). - Olivier Finkel; Olivier Carton; Dominique Lecomte (CoRR, 2017)

Universal and complete sets in martingale theory. - Dominique Lecomte; Miroslav Zelený (Math. Log. Q., 2018)

Acyclicity and reduction. - Dominique Lecomte (Ann. Pure Appl. Log., 2019)

A separation Result for Countable Unions of Borel Rectangles. - Dominique Lecomte (J. Symb. Log., 2019)

Polishness of some topologies related to word or tree automata. - Olivier Finkel; Olivier Carton; Dominique Lecomte (Log. Methods Comput. Sci., 2019)

Injective tests of low complexity in the plane. - Dominique Lecomte; Rafael Zamora (Math. Log. Q., 2019)

Some complete ω-powers of a one-counter language, for any Borel class of finite rank. - Olivier Finkel; Dominique Lecomte (CoRR, 2020)

Descriptive Set Theory and ω-Powers of Finitary Languages. - Olivier Finkel; Dominique Lecomte (CoRR, 2020)

Some complete ømega-powers of a one-counter language, for any Borel class of finite rank. - Olivier Finkel; Dominique Lecomte (Arch. Math. Log., 2021)

Wadge degrees of Δ02 omega-powers. - Olivier Finkel; Dominique Lecomte (CoRR, 2024)