Publications
Recurrence statistics for the space of interval exchange maps and the Teichmüller flow on the space of translation surfaces. Ann. Inst. Henri Poincaré Probab. Stat.. 2017;53:1371-1401.Edit
Polynomial loss of memory for maps of the interval with a neutral fixed point. Discrete Contin. Dyn. Syst.. 2015;35:793-806.Edit
A note on the large deviations for piecewise expanding multidimensional maps. In: Nonlinear dynamics new directions. Vol 11. Springer, Cham; 2015. 1. p. 1-10p. (Nonlinear Syst. Complex.; vol 11).Edit
Concentration inequalities for sequential dynamical systems of the unit interval. Ergodic Theory Dynam. Systems. 2016;36:2384-2407.Edit
Defect correction for spectral computations for a singular integral operator. Communications on Pure and Applied Analysis. 2006;5:241-250.Edit
Spectral refinement on quasi-diagonal matrices. Linear Algebra and its Applications. 2005;401:109-117.Edit
An L1 refined projection approximate solution of the radiation transfer equation in stellar atmospheres. Journal of Computational and Applied Mathematics. 2002;140:13-26.Edit
Spectral refinement for clustered eigenvalues of quasi-diagonal matrices. Linear Algebra and its Applications. 2006;413:394-402.Edit
Factorization and catenary degree in 3-generated numerical semigroups. In: European Conference on Combinatorics, Graph Theory and Applications (EuroComb 2009). Vol 34. Elsevier Sci. B. V., Amsterdam; 2009. 1. p. 157-161p. (Electron. Notes Discrete Math.; vol 34).Edit
An algorithm to compute the primitive elements of an embedding dimension three numerical semigroup. In: Conference on Discrete Mathematics and Computer Science (Spanish). Vol 46. Elsevier Sci. B. V., Amsterdam; 2014. 1. p. 185-192p. (Electron. Notes Discrete Math.; vol 46).Edit
Factoring in embedding dimension three numerical semigroups. Electron. J. Combin.. 2010;17:Research Paper 138, 21.Edit
On the number of $\ssfL$-shapes in embedding dimension four numerical semigroups. Discrete Math.. 2015;338:2168-2178.Edit
Denumerants of 3-numerical semigroups. In: Conference on Discrete Mathematics and Computer Science (Spanish). Vol 46. Elsevier Sci. B. V., Amsterdam; 2014. 3. p. 3-10p. (Electron. Notes Discrete Math.; vol 46).Edit
The Lattice of Synchrony Subspaces of a Coupled Cell Network: Characterization and Computation Algorithm. Journal of Nonlinear Science.Edit
Synchrony and Elementary Operations on Coupled Cell Networks. SIAM J. Appl. Dyn. Syst. 15(1). 2016;15(1):322-337.Edit
Homogeneous Coupled Cell Networks with S3-symmetric Quotient. Discrete and Continuous Dynamical Systems. 2007;Supplement.Edit
The Lattice of Synchrony Subspaces of a Coupled Cell Network: Characterization and Computation Algorithm. Journal of Nonlinear Science. 2014;24(6):949-996.Edit
Detailed visualization and morphometric analysis of reconstructed neurons using Blender and Python. BMC Neuroscience. 2011;12:P323.Edit
Simple vector fields with complex behavior. Internat. J. Bifur. Chaos Appl. Sci. Engrg.. 2006;16:369-381.
Switching along a network. Dumortier F, Broer H, Mawhin J, Vanderbauwhede A, Lunel S, editors 2005.Edit
Evolution of Synchrony under Combination of Coupled Cell Networks. Nonlinearity. 2012;25:3155-3187.Edit
Path Formulation for a Modal Family. Portugaliae Mathematica. 2001;58(4):407-424.
Switching near a network of rotating nodes. Dyn. Syst.. 2010;25:75-95.Edit