Rocha J, Varandas P. The centralizer of $C^r$-generic diffeomorphisms at hyperbolic basic sets is trivial. Proc. Amer. Math. Soc.. 2018;146:247-260.Edit

Rocha AP, Leite A., Silva ME. Volatility Leveraging in Heart Rate: health vs disease. In: Computing in Cardiology 2016. Vol vol. 43. IEEE ed.; 2016. 0. p. 008-287p. Edit

Rocha J. Rigidity of centralizers of real analytic diffeomorphisms. Ergodic Theory Dynam. Systems. 1993;13:175-197.

Rocha J. A note on the $C^0$-centralizer of an open class of bidimensional Anosov diffeomorphisms. Aequationes Math.. 2008;76:105-111.

Rocha J, Varandas P. On sensitivity to initial conditions and uniqueness of conjugacies for structurally stable diffeomorphisms. Nonlinearity. 2018;31:293-313.Edit

Rocha J.. Rigidity of the $C^1$-centralizer of bidimensional diffeomorphisms. In: Dynamical systems ({S}antiago, 1990). Vol 285. Longman Sci. Tech., Harlow; 1993. 2. p. 211-229p. Edit

Rocha AP, Almeida R, Leite A., Silva M., Silva M.. Long-term HRV in critically ill pediatric patients: Coma versus brain death. In: Computing in Cardiology Conference (CinC), 2014.; 2014. 8. p. 89-92p. Edit

Rocha AP, Almeida R, Leite A., Silva M., Silva M.. Long-term HRV in critically ill pediatric patients:Coma versus brain death. In: Computing in Cardiology Conference (CinC), 2014. Vol 41. USA, Cambridge M.A.: IEEE; 2014. 8. p. 89-92p. Edit

Rocha V, Marques C, Figueiredo J., Gaio A., Costa P., Lobo JM, et al. In Vitro Cytotoxicity Evaluation of Resveratrol-Loaded Nanoparticles: Focus on the Challenges of in Vitro Methodologies. Food and Chemical Toxicology. 2017;103:214-222.Edit

Rocha J. Periodic points of a continuous map of the interval. Portugal. Math.. 1987;44:361-370.

[2005-24] Rocha J. A note on the C0-centralizer of an open class of bidimensional Anosov diffeomorphisms .Edit

[2004-42] Rocha F, Basto-Gonçalves J. Classification of linear differential equations near infinity .Edit

Rocha J. Centralizers and entropy. Bol. Soc. Brasil. Mat. (N.S.). 1994;25:213-222.

M. Riva D, Yakubovich SB. On a Riemann-Liouville fractional analog of the Laplace operator with positive energy. Integral Transforms Spec. Funct.. 2012;23:277-295.Edit

[2010-22] M. Riva D, Yakubovich SB. On a Riemann-Liouville fractional analog of the Laplace operator with positive energy .Edit

Rito C. Cuspidal quintics and surfaces with $p_g=0,$ $K^2=3$ and 5-torsion. LMS Journal of Computation and Mathematics. 2016;19(1):42-53.

[2015-20] Rito C. A surface with canonical map of degree $24$ .

Rito C.. On the construction of complex algebraic surfaces. Vol 38, 39 2017.Edit

Rito C, Sanchez MM. Hyperelliptic surfaces with $K^2 < 4\chi - 6$. Osaka Journal of Mathematics. 2015;52(4):929-947.Edit

[2015-19] Rito C. New surfaces with $K^2=7$ and $p_g=q\leq 2$ .

Rito C.. New surfaces with $K^2=7$ and $p_g=q\leq 2$. The Asian Journal of Mathematics. In Press.Edit

Rito C., Roulleau X., Sarti A.. Explicit Schoen surfaces. Algebraic Geometry. In Press.Edit

Rito C. New canonical triple covers of surfaces. Proceedings of the American Mathematical Society. 2015;143(11):4647-4653.

Rito C. A surface with $q=2$ and canonical map of degree $16$. Michigan Mathematical Journal. 2017;66(1):99-105.

[2013-19] Rito C. Surfaces with $p_g=0,$ $K^2=3$ and 5-torsion .