University of Trás-os-Montes and Alto Douro

output

20022026

most citedMedShapeNet -- A Large-Scale Dataset of 3D Medical Shapes for Computer Vision

35 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

A. Almeida3 profiles11 · h 18
André G. Oliveira11 · h 11
P. Tavares2 profiles11 · h 36
J. A. Moreira10 · h 24
Carlos Rito6 · h 12
V. Amaral5 · h 34
D. A. Mota4 · h 6
P. Gothen4 · h 19
A. Galindro3 · h 4
Delfim F. M. Torres3 · h 65
J. Anacleto3 · h 2
J. Kreisel2 profiles3 · h 47

collaborating institutions

Universidade do PortoPT26 papers
University of AveiroPT11 papers
Centre National de la Recherche ScientifiqueFR7 papers
Centro de MatemáticaPT6 papers
INESC TECPT6 papers
Instituto de Física de Materiais Avançados, Nanotecnologia e FotónicaPT6 papers
University of CoimbraPT5 papers
University of LisbonPT5 papers
University of MinhoPT4 papers
Institute of Mathematical SciencesIN3 papers
Laboratoire des Matériaux et du Génie PhysiqueFR3 papers
Universidad Autónoma de MadridES3 papers

Showing 2013 · math.AGShow all

2 papers · 2 filters

math.AG2013

New canonical triple covers of surfaces

Carlos Rito

We construct a surface of general type with canonical map of degree 12 which factors as a triple cover and a bidouble cover of $P^{2}$ . We also show the existence of a smooth…

math.AG2013★ 1 cited

Cuspidal quintics and surfaces with $p_{g} = 0,$ $K^{2} = 3$ and 5-torsion

Carlos Rito

If $S$ is a quintic surface in $P^{3}$ with singular set $15$ $3$ -divisible ordinary cusps, then there is a Galois triple cover $ϕ : X \to S$ branched only at the cusps such tha…

New canonical triple covers of surfaces

Cuspidal quintics and surfaces with pg​=0, K2=3 and 5-torsion

Cuspidal quintics and surfaces with $p_{g} = 0,$ $K^{2} = 3$ and 5-torsion