[2007-34] Almeida J. Decidability and tameness in the theory of finite semigroups .Edit

Tome A., Teixeira A., Lang EW, Stadlthanner K, Rocha AP, Almeida R. dAMUSE - A new tool for denoising and blind source separation. {DIGITAL SIGNAL PROCESSING}. 2005;{15}:{400-421}.Edit

Afonso MM, Mendez S, Nicoud F. On the damped oscillations of an elastic quasi-circular membrane in a two-dimensional incompressible fluid. Journal of Fluid Mechanics. 2014;746:300-331.Edit

Aguiar MA, Dias A.. Coupled Cell Networks: minimality. PAMM Proc. Appl. Math. Mech.. 2007;7:1030501-1030502.Edit

Antoneli F, Dias AP, Paiva RC. Coupled Cell Networks: Hopf Bifurcation and Interior Symmetry. Discrete and Continuous Dynamical Systems. 2011:71-78.Edit

[2007-33] Antoneli F, Dias A., Paiva RC. Coupled Cell Networks: Hopf bifurcation and Interior Symmetry .Edit

Almeida J. Counting factors in words, semidirect products and power semigroups. In: Words, languages and combinatorics (Kyoto, 1990). World Sci. Publ., River Edge, NJ; 1992. 1. p. 1-15p. Edit

Amorim I, Machiavelo A, Reis R. Counting Equivalent Linear Finite Transducers Using a Canonical Form. Vol 8587. Holzer M, Kutrib M, editors 2014 (LNCS; vol 8587).Edit

Amorim I, Machiavelo A, Reis R. Counting Equivalent Linear Finite Transducers Using a Canonical Form. Holzer M, Kutrib M, editors Germany, Giessen: Springer 2014.Edit

[2009-17] Almeida J, Klíma O. A counterexample to some conjectures concerning concatenation hierarchies .Edit

Almeida J, Klíma O. A counterexample to a conjecture concerning concatenation hierarchies. Inform. Process. Lett.. 2009;110:4-7.Edit

Costa JP, Alonso H., Cardoso JS. corrigendum to "the unimodal model for the classification of ordinal data" [neural netw. 21 (2008) 78-79] (doi:10.1016/j.neunet.2007.10.003). neural networks. 2014.Edit

Costa JP, J Da Costa P, Alonso H., Cardoso JS. Corrigendum to "The unimodal model for the classification of ordinal data" [Neural Netw. 21, (2008) 78-79] DOI: 10.1016/j.neunet.2007.10.003. 2014.Edit

Conde-Sousa E, Aguiar P. Conversion from spatial patterns of activity to sequences of neuronal activations using gate interneurons. BMC Neuroscience. 2013;14:P3.

Alves JF, Oliveira K, Tahzibi A. On the continuity of the SRB entropy for endomorphisms. J. Stat. Phys.. 2006;123:763-785.Edit

[2004-12] Alves JF, Oliveira K, Tahzibi A. On the continuity of the SRB entropy for endomorphisms .Edit

Alves JF, Oliveira K, Tahzibi A. On the continuity of entropy for non-uniformly expanding maps. In: EQUADIFF 2003. World Sci. Publ., Hackensack, NJ; 2005. 4. p. 409-414p. Edit

[2006-16] Abreu S, Castro SB, Labouriau IS. Construction of Symmetric Heteroclinic Cycles .

Assi A, García-Sánchez PA. Constructing the set of complete intersection numerical semigroups with a given Frobenius number. Appl. Algebra Engrg. Comm. Comput.. 2013;24:133-148.Edit

Dias C, Guerra LM, Aguiar P, Ventura J. The concept of Metal-Insulator-Metal nanostructures as Adaptive Neural Networks. U. Porto Journal of Engineering. 2017;3:1-10.Edit

Aimino R, Rousseau J. Concentration inequalities for sequential dynamical systems of the unit interval. Ergodic Theory Dynam. Systems. 2016;36:2384-2407.Edit

Afonso O, Vasconcelos PB. Computational Economics: a concise introduction. Vol 25 Routledge 2015.Edit

Almeida J, Volkov M, Goldberg S.. Complexity of the identity checking problem for finite semigroups. Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI). 2008;358:5-22, 301.Edit

[2007-18] Almeida J, Volkov M, Goldberg S.. Complexity of the identity checking problem for finite semigroups .Edit

Almeida J, Borlido C. Complete κ-reducibility of pseudovarieties of the form DRH. International Journal of Algebra and Computation. 2017;27(2):189-235.Edit