[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.

[2009-40] Castro SB, Labouriau IS, Podvigina O.. A heteroclinic network in mode interaction iwith symmetry .Edit

Castro SB, Labouriau IS, Podvigina O. A heteroclinic network in mode interaction with symmetry. Dyn. Syst.. 2010;25:359-396.Edit

[2015-4] Oliveira JF, Castro SB, Labouriau IS. Hexagonal Projected Symmetries .Edit

Oliveira JF, Castro SB, Labouriau IS. Hexagonal Projected Symmetries. Acta Crystallographica Section A: Foundations and Advances. 2015;71(5):549-558.Edit

Labouriau IS, Murza AC. Hopf bifurcation with tetrahedral and octahedral symmetry. SIAM Journal of Applied Dynamical Systems. 2016;15(1):106-124.Edit

Labouriau IS, Dias AP. Instant chaos is chaos in slow motion. J. Math. Anal. Appl.. 1996;199:138-148.Edit

Labouriau IS, Dias AP. Instant chaos is chaos in slow motionLabouriau IS, Dias AP. Instant chaos is chaos in slow motion. J. Math. Anal. Appl.. 1996;199:138-148. J. Math. Anal. Appl.. 1996;199:138-148.Edit

[2004-27] Labouriau IS, Ruas MA. Invariants for bifurcations .Edit

Labouriau IS, Ruas MA. Invariants for bifurcations. Houston J. Math.. 2006;32:445-458.Edit

[2015-23] Labouriau IS, Murza AC. Limit cycles for a class of $\mathbb{Z}_{2n}-$equivariant systems without infinite equilibria .Edit

[2013-12] lvarez M., Labouriau IS, Murza AC. Limit cycles for a class of quintic $\mathbbZ_6-$equivariant systems without infinite critical poi .Edit

Alvarez MJ, Labouriau IS, Murza A.. Limit cycles for a class of quintic Z_6-equivariant systems without infinite critical points. Bulletin of the Belgian Mathematical Society - Simon Stevin. 2014;(21):841-857.Edit

Labouriau IS, Murza A.. Limit cycles for a class of Z_2n-equivariant systems without infinite equilibria. Electronic Journal of Differential Equations. 2016;122:1-12.Edit

Alarcón B, Castro SB, Labouriau IS. A local but not global attractor for a $\Bbb Z_n$-symmetric map. J. Singul.. 2012;6:1-14.

Alarcón B, Castro SB, Labouriau IS. A local but not global attractor for a Z_n-symmetric map. J. Singul.. 2012;6:1-14.

Labouriau IS, Alves-Pinto C. Loss of synchronization in partially coupled Hodgkin-Huxley equations. Bull. Math. Biol.. 2004;66:539-557.Edit

Labouriau IS. Note on the unfolding of degenerate Hopf bifurcation germs. J. Differential Equations. 1985;57:436-439.