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Publicações

Publicações por Alberto Pinto

2007

Flexibility and leadership advantages in a model with uncertain demand

Autores
Ferreira, FA; Ferreira, F; Pinto, AA;

Publicação
Proc. Appl. Math. Mech. - PAMM

Abstract

2007

Solenoid functions for hyperbolic sets on surfaces

Autores
Pinto, AA; Rand, DA;

Publicação
Dynamics, Ergodic Theory, and Geometry Dedicated to Anatole Katok

Abstract
We describe a construction of a moduli space of solenoid functions for the C 1 +-conjugacy classes of hyperbolic dynamical systems f on surfaces with hyperbolic basic sets ?f. We explain that if the holonomies are sufficiently smooth then the diffeomorphism f is rigid in the sense that it is C 1 +conjugate to a hyperbolic affine model. We present a moduli space of measure solenoid functions for all Lipschitz conjugacy classes of C 1 +- hyperbolic dynamical systems f which have a invariant measure that is absolutely continuous with respect to Hausdorff measure. We extend Livšic and Sinai’s eigenvalue formula for Anosov diffeomorphisms which preserve an absolutely continuous measure to hyperbolic basic sets on surfaces which possess an invariant measure absolutely continuous with respect to Hausdorff measure. Introduction We say that (f, ?) is a C 1 +hyperbolic diffeomorphism if it has the following properties: (i) f: M ? M is a C 1 + adiffeomorphism of a compact surface M with respect to a C 1 + astructure on M, for some a > 0. (ii) ? is a hyperbolic invariant subset of M such that f|? is topologically transitive and ? has a local product structure. We allow both the case where ? = M and the case where ? is a proper subset of M. If ? = M then f is Anosov and M is a torus. Examples where ? is a proper subset of M include the Smale horseshoes and the codimension one attractors such as the Plykin and derived-Anosov attractors. © Mathematical Sciences Research Institute 2007.

2009

Fine Structures of Hyperbolic Diffeomorphisms

Autores
Pinto, AA; Rand, DA; Ferreira, F;

Publicação
Springer Monographs in Mathematics

Abstract

2009

Stochasticity Favoring the Effects of the R&D Strategies of the Firms

Autores
Pinto, AA; Oliveira, BMPM; Ferreira, FA; Ferreira, F;

Publicação
Intelligent Engineering Systems and Computational Cybernetics

Abstract

2009

Investing to Survive in a Duopoly Model

Autores
Pinto, AA; Oliveira, BMPM; Ferreira, FA; Ferreira, M;

Publicação
Intelligent Engineering Systems and Computational Cybernetics

Abstract

2009

Optimizing water treatment systems using artificial intelligence based tools

Autores
Pinto, A; Fernandes, A; Vicente, H; Neves, J;

Publicação
WATER RESOURCES MANAGEMENT V

Abstract
Predictive modelling is a process used in predictive analytics to create a statistical model of future behaviour. Predictive analytics is the area of data mining concerned with forecasting probabilities and trends. On the other hand, Artificial Intelligence (AI) concerns itself with intelligent behaviour, i.e. the things that make us seem intelligent. Following this process of thinking, in this work the main goal is the assessment of the impact of using AI based tools for the development of intelligent predictive models, in particular those that may be used to establish the conditions in which the levels of manganese and turbidity in water supply are high. Indeed, one of the main problems that the water treatment plant at Monte Novo (in Evora, Portugal) uncovers is the appearance of high levels of manganese and turbidity in treated water, which sometimes exceed the parametric values established in Portuguese Law, respectively 50 mu g dm(-3) and 4 NTU. In this study we tried to find answers to the above problem by building predictive models. The models we developed shall enable the prediction of manganese and turbidity levels in treated water, in order to ensure that the water supply does not affect public health in a negative way and obeys the current legislation. The software used in this study was the Clementine 11.1. The C5.0 Algorithm was also used as a means of introducing Decision Trees and the K-Means Algorithm was used to construct clustering models. The data in the database was collected from 2005 to 2006 and includes reservoir water quality data, treated water data and volumes of water stored in the reservoir.

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