Publications

Found 132 results
Author [ Title(Desc)] Type Year
Filters: First Letter Of Title is M  [Clear All Filters]
A B C D E F G H I J K L M N O P Q R S T U V W X Y Z 
M
Simões L., Oliveira PM. Modeling and Simulation of Traffic Movements at Semi-Actuated Signalized Intersections. Journal of Transportation Engineering. 2010;136:554-564.Edit
Leite A, Silva M, Rocha AP. Modeling Volatility in Heat Rate Variability. In: 38Th Annual International Conference of the Ieee Engineering in Medicine and Biology Society, Embc 2016, Orlando, Fl, Usa, August 16-20, 2016. Ieee; 2016. 3. p. 3582-3585p. (Embc).
Pinto CM, Santos AP. Modelling gait transition in two-legged animals. Commun. Nonlinear Sci. Numer. Simul.. 2011;16:4625-4631.Edit
Leite AS, Rocha AP, Silva M, Costa O.. Modelling long-term heart rate variability: an ARFIMA approach. {BIOMEDIZINISCHE TECHNIK}. 2006;{51}:{215-219}.Edit
Brito M, Cavalcante L, Freitas AC. Modelling of extremal earthquakes. Vol Mathematics of Energy and Climate Change Springer 2015.
[2015-15] Brito M, Cavalcante L, Freitas AC. Modelling of extremal earthquakes .
Cardoso JS, Da Costa J, Cardoso M.. modelling ordinal relations with svms: an application to objective aesthetic evaluation of breast cancer conservative treatment. neural networks. 2005;18:808-817.Edit
Costa JP, Cardoso JS, Da Costa J, Cardoso M.. Modelling ordinal relations with SVMs: An application to objective aesthetic evaluation of breast cancer conservative treatment. NEURAL NETWORKS. 2005.Edit
Ramos A, Ledford A. Modelling short-range temporal dependence within extremes of financial time series. In: Extremes in Vimeiro Today.; 2013. 1. p. 141-143p. Edit
Oliveira LA. Models for free pseudosemilattices. Algebra Universalis. 2007;56:315-336.
[2005-10] Oliveira LA. Models for the free pseudosemilattices .
Grammont L, Vasconcelos PB, Ahues M. A modified iterated projection method adapted to a nonlinear integral equation. Applied Mathematics and Computation. 2016;276:432-441.Edit
Grammont L, Kulkarni RP, Vasconcelos PB. Modified projection and the iterated modified projection methods for nonlinear integral equations. J. Integral Equations Appl.. 2013;25(4):481-516.Edit
[2005-26] Almeida J, Margolis SW, Steinberg B, Volkov M. Modular and threshold subword counting and matrix representations of finite monoids .Edit
Delgado M., Rosales J.. Modular Diophantine inequalities and rotations of numerical semigroups. J. Aust. Math. Soc.. 2008;84:315-328.Edit
Rosales J., García-Sánchez PA, Urbano-Blanco J.. Modular Diophantine inequalities and numerical semigroups. Pacific J. Math.. 2005;218:379-398.Edit
[2005-13] Delgado M., Rosales J.. Modular Diophantine inequalities and rotations of numerical semigroups .Edit
Lomp C. Modules whose small submodules have Krull dimension. J. Pure Appl. Algebra. 1998;133:197-202.Edit
[2014-3] Rodrigues AA. Moduli for heteroclinic connections involving saddle-foci and periodic solutions .Edit
Rodrigues A. Moduli for heteroclinic connections involving saddle-foci and periodic solutions. Disc. Cont. Dyn. Systems A. 2015;35(7):3155-3182.Edit
[2017-4] de Araujo A. The moduli space of generalized quivers .Edit
[2009-36] Logares M, Martens J. Moduli space of parabolic Higgs bundles and Atiyah algebroids .Edit
Biswas I, Gothen PB, Logares M. On moduli spaces of Hitchin pairs. Math. Proc. Cambridge Philos. Soc.. 2011;151:441-457.Edit
[2010-6] Biswas I, Gothen PB, Logares M. On moduli spaces of Hitchin pairs .Edit
Bradlow SB, García-Prada O, Gothen PB. Moduli spaces of holomorphic triples over compact Riemann surfaces. Math. Ann.. 2004;328:299-351.Edit

Pages