Publications

Found 98 results
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Dias C.. Gibbs-Markov-Young structures. In: ESAIM. Vol 36.; 2012. 6. p. 61-67p. Edit
Alves JF, Li X. Gibbs-Markov-Young structures with (stretched) exponential tail for partially hyperbolic attractors. Adv. Math.. 2015;279:405-437.Edit
[2015-10] Labouriau IS, Rodrigues AA. Global bifurcations close to symmetry .Edit
Labouriau IS, Rodrigues AA. Global bifurcations close to symmetry. Journal of Mathematical Analysis and Applications. 2016;444(1):648-671.Edit
[2012-12] Alarcón B, Castro SB, Labouriau IS. Global Dynamics for Symmetric Planar Maps .
Alarcón B, Castro SB, Labouriau IS. Global dynamics for symmetric planar maps. Discrete Contin. Dyn. Syst.. 2013;33:2241-2251.
[2012-11] Labouriau IS, Rodrigues AA. Global Generic Dynamics Close to Symmetry .Edit
Labouriau IS, Rodrigues AA. Global generic dynamics close to symmetry. J. Differential Equations. 2012;253:2527-2557.Edit
[2016-12] Alarcón B, Castro SB, Labouriau IS. Global Saddles for Planar Maps .
Alarcón B, Castro SB, Labouriau IS. Global saddles for planar maps. Journal of Dynamics and Differential Equations. In Press.
Almeida J, Azevedo A. Globals of pseudovarieties of commutative semigroups: the finite basis problem, decidability and gaps. Proc. Edinb. Math. Soc. (2). 2001;44:27-47.Edit
[2004-18] Almeida J, Escada AP. The globals of pseudovarieties of ordered semigroups containing $B_2$ and an application to a proble .Edit
Almeida J, Escada AP. The globals of pseudovarieties of ordered semigroups containing $B_2$ and an application to a problem proposed by Pin. Theor. Inform. Appl.. 2005;39:1-29.Edit
Almeida J, Escada AP. The globals of some subpseudovarieties of DA. Internat. J. Algebra Comput.. 2004;14:525-549.Edit
[2013-22] Broda S, Machiavelo A, Moreira N, Reis R. Glushkov and Equation Automata for KAT Expressions .
[2008-35] Cattaneo A., Zambon M. Graded geometry and Poisson reduction .Edit
Guedes de Oliveira A. Graphs of polyhedra and the Theorem of Steinitz 2013.
[2012-16] Silva PV. Groups and automata: a perfect match .
Silva PV. Groups and automata: a perfect match. J. Automata Lang. Combin.. 2012;17(2-4):277-292.
D'Angeli D, Rodaro E. Groups and Semigroups Defined by Colorings of Synchronizing Automata. International Journal of Algebra and Computation. In Press.Edit
[2010-29] Bartholdi L, Silva PV. Groups defined by automata .Edit
Tomás AP. Guarding the vertices of thin orthogonal polygons is NP-hard. In: EGC 2013 – XV Spanish Meeting on Computational Geometry. Vol EGC 2013 – XV Spanish Meeting on Computational Geometry (Informal Proceedings). University of Seville, Spain ed.; 2013. 1. p. 11-14p.
Tomás AP. Guarding Thin Orthogonal Polygons Is Hard. In: Fundamentals of Computation Theory. Vol 19th International Symposium, FCT 2013, Lecture Notes in Computer Science, Volume 8070. UK, Liverpool: Springer; 2013. 3. p. 305-316p.

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