Publications

Found 2268 results
[ Author(Desc)] Title Type Year
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D
Dias AP, Stewart I. Linear Equivalence and ODE-equivalence for Coupled Cell Networks. Nonlinearity. 2005;18:1003-1020.Edit
Dias AP, Pinho EM. Spatially Periodic Patterns of Synchrony in Lattice Networks. SIAM Journal on Applied Dynamical Systems. 2008;8(2):641-675.Edit
Dias C, Lv H, Picos R, Aguiar P, Cardoso S., Freitas P., et al. Bipolar resistive switching in Si/Ag nanostructures. Applied Surface Science. 2017.Edit
Dias AP, Paiva RC. Hopf Bifurcation with S_3-symmetry. PortugaliÆ Mathematica. 2006;63(2):127-155.
Dias M, Gaio A., Sousa P, Abranches M., Gomes M., Oliveira O., et al. Tuberculosis Among the Homeless: Should We Change the Strategy? International Journal of Tuberculosis and Lung Disease. 2017;21(3):327-332.Edit
Dias A., Stewart I.. Symmetry Groupoids and Admissible Vector Fields for Coupled Cell Networks. Journal of the London Mathematical Society. 2004;69:707-736.Edit
Dias AP, Rodrigues A. Hopf bifurcation with S_n symmetry. Nonlinearity. 2009; 22:627-666.Edit
Dias C, Gaio A., Monteiro E, Barbosa S., Cerejo A, Donnely J, et al. Kidney-Brain Link in Traumatic Brain Injury Patients? A Preliminary Report. Neurocritical Care. 2015;22(2):192-201.Edit
Dias A., Stewart I.. Invariant Theory for Wreath Product Groups. Journal of Pure and Applied Algebra. 2000;150:61-84.Edit
Dias AP, Paiva RC. Hopf Bifurcation with D_n-symmetry. Glasgow Mathematical Journal. 2006;48:41-51.
Dias AP, Paiva RC. Hopf bifurcation with S3-symmetry. Portugalia Mathematica. 2006;63(2):127-155.Edit
Dias A., Moreira C.. Spectrum of the elimination of loops and multiple arrows in coupled cell systems. Nonlinearity. 2012;25:3139-3154.Edit
Dias A., Stewart I.. Secondary bifurcations in systems with All-to-All coupling. Proceedings of the Royal Society of London Ser. A . 2003;459:1-18.Edit
Díaz LJ, Rocha J. Large measure of hyperbolic dynamics when unfolding heteroclinic cycles. Nonlinearity. 1997;10:857-884.Edit
Díaz LJ, Esteves S, Rocha J. Skew product cycles with rich dynamics: from totally non-hyperbolic dynamics to fully prevalent hyperbolicity. Dyn. Syst.. 2016;31:1-40.Edit
Díaz LJ, Rocha J. How do hyperbolic homoclinic classes collide at heterodimensional cycles? Discrete Contin. Dyn. Syst.. 2007;17:589-627.Edit
Díaz LJ, Rocha J. Partially hyperbolic and transitive dynamics generated by heteroclinic cycles. Ergodic Theory Dynam. Systems. 2001;21:25-76.Edit
Díaz LJ, Rocha J. Nonconnected heterodimensional cycles: bifurcation and stability. Nonlinearity. 1992;5:1315-1341.Edit
Díaz L., Rocha J., Viana M. Strange attractors in saddle-node cycles: prevalence and globality. Invent. Math.. 1996;125:37-74.Edit
Díaz L., Rocha J.. Heterodimensional cycles, partial hyperbolicity and limit dynamics. Fund. Math.. 2002;174:127-186.Edit
Díaz LJ, Rocha J. Non-critical saddle-node cycles and robust non-hyperbolic dynamics. Dynam. Stability Systems. 1997;12:109-135.Edit
[2014-30] Diekert V, Martin F, Sénizergues G, Silva PV. Equations over free inverse monoids with idempotent variables .Edit
Diekert V., Martin F., Sénizergues G., Silva PV. Equations over free inverse monoids with idempotent variables. Theory Comput. Syst.. 2017;61(2):494-520.Edit
Domingos A., Vale I, Saraiva M., Rodrigues M., Costa M., Ferreira RA. Investigação em Educação Matemática: Raciocínio matemático Sociedade Portuguesa de Investigação em Educação Matemática 2013.Edit
Domingues JC, de Sá CC, Gessner S. Logaritmos em Portugal (sécs. XVII e XVIII). In: 6º Encontro Luso-Brasileiro de História da Matemática. Vol Anais/Actas do 6º Encontro Luso-Brasileiro de História da Matemática. Sociedade Brasileira de História da Matemática ed. Brasil, São João d'El-Rei: Sociedade Brasileira de História da Matemática; 2014. 2. p. 241-269p. Edit

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