[2014-27] Varandas P. A version of Kac's lemma on first return times for suspension flows .

Van Assche W., Yakubovich SB. Multiple orthogonal polynomials associated with Macdonald functions. Integral Transform. Spec. Funct.. 2000;9:229-244.Edit

Tuan VK, Marichev O., Yakubovich SB. Compositional structure of integral transformations. Dokl. Akad. Nauk SSSR. 1986;286:786-790.Edit

Tuan VK, Yakubovich SB. Kantorovich-Lebedev transformation of functions that admit exponential growth. Mat. Fiz. Neline\uın. Mekh.. 1988:6-9, 85.Edit

Tuan VK, Yakubovich SB. A criterion for the unitarity of a two-sided integral transformation. Ukraï n. Mat. Zh.. 1992;44:697-699.Edit

Tuan VK, Yakubovich SB. The Kontorovich-Lebedev integral transformation in a new class of functions. Dokl. Akad. Nauk BSSR. 1985;29:11-14, 92.Edit

[2009-12] Tuan VK, Yakubovich SB. Donoho-Stark and Paley-Wiener theorems for the G-transform .Edit

Tuan VK, Yakubovich SB. Donoho-Stark and Paley-Wiener theorems for the $G$-transform. Adv. in Appl. Math.. 2010;45:108-124.Edit

Trindade M., Matos J., Vasconcelos PB. Dealing with functional coefficients within Tau method. In: 3rd International Conference on Numerical and Symbolic Computation. Universidade do Minho ed. APMTAC; 2017. 1. p. 11-26p. Edit

Trindade M., Matos J., Vasconcelos PB. Towards a Lanczos Tau-Method Toolkit for Differential Problems. Mathematics in Computer Science. 2016;10(3):313-329.Edit

Torgo L., Da Costa J. clustered partial linear regression. machine learning. 2003;50:303-319.Edit

Torgo L., da Costa J.. Clustered multiple regression. In: Kiers H.AL, Rasson J.P, Gronen P.JF, Schader M., editors. Data Analysis, Classification, and Related Methods.; 2000. 2. p. 217-222p. (Studies in Classification, Data Analysis, and Knowledge Organization).Edit

Torgo L., Da Costa J. clustered partial linear regression. machine learning: ecml 2000. 2000;1810:426-436.Edit

Torgo L., Da Costa J. clustered multiple regression. data analysis, classification, and related methods. 2000:217-222.Edit

Torgo L., da Costa J.. Clustered partial linear regression. In: LaopezDeMantaras R., Plaza E., editors. Machine Learning: Ecml 2000. Vol 1810.; 2000. 4. p. 426-436p. (Lecture Notes in Artificial Intelligence; vol 1810).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

Tome A., Teixeira A., Lang EW, Stadlthanner K, Rocha AP, Almeida R. Blind source separation using time-delayed signals. In: {IEEE International Joint Conference on Neural Networks (IJCNN)}. Vol {3}. {IEEE}; 2004. {. {p. 2187-2191p. }.Edit

Tomás AP. On the enumeration of permutominoes. In: EGC 2013 – XV Spanish Meeting on Computational Geometry. Vol EGC 2013 – XV Spanish Meeting on Computational Geometry (Informal Proceedings). University of Seville, Spain ed.; 2013. 4. p. 47-50p.

Tomás AP, Leal JP. Automatic Generation and Delivery of Multiple-Choice Math Quizzes. In: Principles and Practice of Constraint Programming. Vol 19th International Conference, CP 2013, Lecture Notes in Computer Science, Volume 8124. Sweden, Uppsala: Springer; 2013. 8. p. 848-863p. Edit

Tomás AP. Guarding Thin Orthogonal Polygons Is Hard. In: Fundamentals of Computation Theory. Vol 19th International Symposium, FCT 2013, Lecture Notes in Computer Science, Volume 8070. UK, Liverpool: Springer; 2013. 3. p. 305-316p.

Tomás AP. Guarding the vertices of thin orthogonal polygons is NP-hard. In: EGC 2013 – XV Spanish Meeting on Computational Geometry. Vol EGC 2013 – XV Spanish Meeting on Computational Geometry (Informal Proceedings). University of Seville, Spain ed.; 2013. 1. p. 11-14p.

Tomás AP. House allocation problems with existing tenants and priorities for teacher recruitment. In: SOFSEM 2018 - 44th International Conference on Current Trends in Theory and Practice of Computer Science. Vol Lecture Notes in Computer Science 10706. Austria, Krems an der Donau: Springer International Publishing AG 2018; In Press.

Tomás AP. On the Enumeration of Permutominoes.. In: Fundamentals of Computation Theory - 20th International Symposium, FCT 2015. Vol Lecture Notes in Computer Science, 9210. Poland, Gdansk: Springer International Publishing; 2015. 4. p. 41-52p.

[2008-40] Todd M. Multifractal analysis for multimodal maps .

Thomaz C., Giraldi G., Costa JP, Gillies D.. a priori-driven pca. lecture notes in computer science (including subseries lecture notes in artificial intelligence and lecture notes in bioinformatics). 2013;7729 lncs:236-247.Edit