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Research Project
Strategic Project - UI 212 - 2011-2012
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Publications
Stable weakly shadowable volume-preserving systems are volume-hyperbolic
Publication . Bessa, Mário; Lee, Manseob; Vaz, Sandra
We prove that any C1-stable weakly shadowable volume-preserving diffeomorphism defined on a compact manifold displays a dominated splitting E ⊕ F. Moreover, both E and F are
volume-hyperbolic. Finally, we prove the version of this result for divergence-free vector fields. As a
consequence, in low dimensions, we obtain global hyperbolicity.
Estimation in Models with Commutative Orthogonal Block Structure, Imbedded Orthogonality
Publication . Ferreira, Sandra S.; Ferreira, Dário; Nunes, Célia; Mexia, João T.
As a branch of Block Designs, research on Balanced Incomplete Block Designs (BIBD) arose several interesting and defying problems within Combinatory Mathematics. Hadamard Matrices are present in our daily life and it give rise to a class of block designs named Hadamard configurations. It is easy and current to find different applications of it based on new technologies and codes of figures such as Quick Response Codes (QR Codes). These are bi-dimensional barcodes that can be easily read by common devices which have image capture function, such as mobile phones. Risk is the potential of losing something of value, weighed against the potential to gain something of value. There are several types of risk and we will
focus on information security risk, namely on the information loss for QR Codes. Connections between the various methodologies and QR Codes will be discussed.
Chisquared and related inducing pivot variables: an application to orthogonal mixed models
Publication . Ferreira, Dário; Ferreira, Sandra S.; Nunes, Célia; Fonseca, Miguel; Mexia, João T.
We use chi-squared and related pivot variables to induce probability
measures for model parameters, obtaining some results that will be
useful on the induced densities. As illustration we considered mixed
models with balanced cross nesting and used the algebraic structure
to derive confidence intervals for the variance components. A
numerical application is presented.
Estimation and Orthogonal Block Structure
Publication . Ferreira, Sandra S.; Nunes, Célia; Ferreira, Dário; Moreira, Elsa; Mexia, João T.
Estimators with good behaviors for estimable vectors and variance components
are obtained for a class of models that contains the well known
models with orthogonal block structure, OBS, see [15], [16] and [1], [2].
The study observations of these estimators uses commutative Jordan
Algebras, CJA, and extends the one given for a more restricted class
of models, the models with commutative orthogonal block structure,
COBS, in which the orthogonal projection matrix on the space spanned
by the means vector commute with all variance-covariance matrices, see
[7].
Inducing pivot variables and non-centrality parameters in elliptical distributions
Publication . Ferreira, Dário; Ferreira, Sandra S.; Nunes, Célia; Inácio, Sónia
We used inducing pivot variables to derive confidence intervals for the non-centrality parameters of samples with
elliptical errors. A numerical application is presented.
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Funders
Funding agency
Fundação para a Ciência e a Tecnologia
Funding programme
6817 - DCRRNI ID
Funding Award Number
PEst-OE/MAT/UI0212/2011