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Maria Vaz Pinto

Researcher at University of Lisbon

Publications -  43
Citations -  534

Maria Vaz Pinto is an academic researcher from University of Lisbon. The author has contributed to research in topics: Finite field & Projective space. The author has an hindex of 14, co-authored 41 publications receiving 445 citations. Previous affiliations of Maria Vaz Pinto include Rutgers University & Technical University of Lisbon.

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The minimum distance of parameterized codes on projective tori

TL;DR: In this article, it was shown that I(X) is a complete intersection if and only if X is a projective torus and X is the vanishing ideal of X. In this case, the minimum distance of any parameterized linear code arising from X is determined.
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The minimum distance of parameterized codes on projective tori

TL;DR: It is shown that I(X) is a complete intersection if and only if X is a projective torus, and the minimum distance of any parameterized linear code arising from X is determined.
Journal ArticleDOI

Establishing a minimum postmortem interval of human remains in an advanced state of skeletonization using the growth rate of bryophytes and plant roots.

TL;DR: The case under analysis refers to the remains of an adult male in an advanced state of skeletonization recovered from a wooded area in northern Portugal, which showed several taphonomical changes, which included the presence of green algae, bryophytes, and growing shrub roots in, around, and through the remains.
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Sally modules and associated graded rings

TL;DR: In this paper, the authors studied the depth properties of the associated graded ring of an m-primary ideal I in terms of numerical data attached to the ideal I. They also found bounds on the Hilbert coefficients of I by means of the Sally module S_J(I) of I with respect to a minimal reduction J of I.