17 research outputs found
Shortest Path Problems on a Polyhedral Surface
We develop algorithms to compute shortest path edge sequences, Voronoi diagrams, the Fréchet distance, and the diameter for a polyhedral surface
Minimizing the stabbing number of matchings, trees, and triangulations
The (axis-parallel) stabbing number of a given set of line segments is the
maximum number of segments that can be intersected by any one (axis-parallel)
line. This paper deals with finding perfect matchings, spanning trees, or
triangulations of minimum stabbing number for a given set of points. The
complexity of these problems has been a long-standing open question; in fact,
it is one of the original 30 outstanding open problems in computational
geometry on the list by Demaine, Mitchell, and O'Rourke. The answer we provide
is negative for a number of minimum stabbing problems by showing them NP-hard
by means of a general proof technique. It implies non-trivial lower bounds on
the approximability. On the positive side we propose a cut-based integer
programming formulation for minimizing the stabbing number of matchings and
spanning trees. We obtain lower bounds (in polynomial time) from the
corresponding linear programming relaxations, and show that an optimal
fractional solution always contains an edge of at least constant weight. This
result constitutes a crucial step towards a constant-factor approximation via
an iterated rounding scheme. In computational experiments we demonstrate that
our approach allows for actually solving problems with up to several hundred
points optimally or near-optimally.Comment: 25 pages, 12 figures, Latex. To appear in "Discrete and Computational
Geometry". Previous version (extended abstract) appears in SODA 2004, pp.
430-43
Novos processos de realiza??o e circula??o no longa-metragem brasileiro Castanha
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Previous issue date: 2017-03-29Coordena??o de Aperfei?oamento de Pessoal de N?vel Superior - CAPESThis dissertation studies the Brazilian audiovisual marketplace between 2012 and
2015 based on the relationship between different modes of production and
distribution of domestic films. The main focus is on the production process behind the
film Castanha (Davi Pretto, Rio Grande do Sul, 2014), analyzing each phase of
production by comparing it to another contemporary film with different characteristics,
such as the director's experience, budget size, screenplay development, and its
regional location within Brazil. The references follow the guidelines of the triad
method (BARONE, 2009), which defines the audiovisual field through its three main
activities: production, distribution and exhibition. The analysis is constructed through
the perspective of the cinematic fact (COHEN-S?AT, 1946; METZ, 1980),
considering aspects related to what happened before, during and after the film and
its encounter with the public. The main objective is to look at certain production
aspects of Castanha in comparison to the production of the film Reaching for the
moon (Bruno Barreto, Rio de Janeiro, 2013), its distribution in comparison to Rat
Fever (Cl?udio Assis, Pernambuco, 2012), and its exhibition in comparison to the
path taken by The second mother (Anna Muylaert, S?o Paulo, 2015), and through
this analysis noting asymmetries and similarities in the production and distribution of
recent domestic feature films. Based on data made available by Ancine and Filme B,
it is possible to look beyond the market figures, questioning the validity of box office
rankings as the only parameter for measuring a film?s success. This study considers
concepts that vary from Chris Anderson?s long tail to the Latin American scenario of
Canclini and Mart?n-Barbero, including studies of the Brazilian marketplace by
Butcher, Gatti, Chalupe, R?gio, as well as Barone. Finally, this dissertation offers
elements that contribute to the discussion around the exhibition paths taken by
Brazilian films with niche qualities, both in traditional movie theaters and outside of
them.Esta disserta??o estuda o mercado audiovisual brasileiro de 2012 a 2015, a partir de
rela??es estabelecidas entre diferentes formas de realiza??o e circula??o de filmes
nacionais. Tomando como objeto principal o processo para realiza??o da obra
Castanha (Davi Pretto, RS, 2014), a proposta ? analisar cada uma de suas fases ao
lado de outro filme contempor?neo, por?m com caracter?sticas origin?rias diversas
tais como experi?ncia do diretor, dimens?o do or?amento, constru??o do roteiro e
localiza??o regional no Brasil. As refer?ncias seguem diretrizes a partir do m?todo
da tr?ade (BARONE, 2009), que define o ambiente audiovisual atrav?s de suas
principais atividades: produ??o, distribui??o e exibi??o. A constru??o da an?lise
ocorre a partir da perspectiva do fato cinematogr?fico (COHEN-S?AT, 1946; METZ,
1980), observando aspectos relacionados ao que acontece antes, durante e depois
do filme, de seu encontro com o p?blico. O objetivo principal ? observar elementos
da produ??o de Castanha junto ? produ??o do filme Flores raras (Bruno Barreto, RJ,
2013), seu trabalho de distribui??o junto ao de Febre do rato (Cl?udio Assis, PE,
2012), e sua exibi??o alinhada ao percurso realizado por Que horas ela volta? (Anna
Muylaert, SP, 2015), e desta an?lise perceber assimetrias e semelhan?as na
realiza??o e circula??o de longas-metragens nacionais recentes. Com base em
dados fornecidos atrav?s da Ancine e Filme B, ? poss?vel lan?ar um olhar al?m dos
n?meros do mercado, questionando a validade dos rankings de bilheteria como
?nico par?metro para verificar o sucesso de um filme. O trabalho traz conceitos de
autores que variam da cauda longa de Chris Anderson ? realidade latino-americana
de Canclini e Mart?n-Barbero, passando pelos estudos do mercado brasileiro a partir
de Butcher, Gatti, Chalupe, R?gio, al?m do pr?prio Barone. Por fim, esta disserta??o
traz elementos que contribuem para a discuss?o sobre a trajet?ria dos filmes
brasileiros com vi?s de nicho, tanto nas tradicionais salas de cinema como al?m
destas telas
The geodesic diameter of polygonal domains
This paper studies the geodesic diameter of polygonal domains having h holes and n corners. For simple polygons (i.e. h = 0), it is known that the geodesic diameter is determined by a pair of corners of a given polygon and can be computed in linear time. For general polygonal domains with h ≥ 1, however, no algorithm for computing the geodesic diameter was known prior to this paper. In this paper, we present the first algorithm that computes the geodesic diameter of a given polygonal domain in worst-case time O(n 7.73) or O(n 7 (logn + h)). Among other results, we show the following geometric observation: the geodesic diameter can be determined by two points in its interior. In such a case, there are at least five shortest paths between the points. © 2010 Springer-Verlag.Proc. of the 18th European Symposium on AlgorithmsSCOPUS: cp.kinfo:eu-repo/semantics/publishe
Distributed Regression For Heterogeneous Data Sets
Existing meta-learning based distributed data mining approaches do not explicitly address context heterogeneity across individual sites. This limitation constrains their applications where distributed data are not identically and independently distributed. Modeling heterogeneously distributed data with hierarchical models, this paper extends the traditional meta-learning techniques so that they can be successfully used in distributed scenarios with context heterogeneity
Adaptive spatial partitioning for multidimensional data streams
We propose a space-efficient scheme for summarizing multidimensional data streams. Our sketch can be used to solve spatial versions of several classical data stream queries efficiently. For instance, we can track ε-hotspots, which are congruent boxes containing at least an ε fraction of the stream, and maintain hierarchical heavy hitters in d dimensions. Our sketch can also be viewed as a multidimensional generalization of the ε-approximate quantile summary. The space complexity of our scheme is O ( 1 ε log R) if the points lie in the domain [0, R]d, where d is assumed to be a constant. The scheme extends to the sliding window model with a log(εn) factor increase in space, where n is the size of the sliding window. Our sketch can also be used to answer ε-approximate rectangular range queries over a stream of d-dimensional points.