33,903 research outputs found
The Levi-Civita spacetime
We consider two exact solutions of Einstein's field equations corresponding
to a cylinder of dust with net zero angular momentum. In one of the cases, the
dust distribution is homogeneous, whereas in the other, the angular velocity of
dust particles is constant [1]. For both solutions we studied the junction
conditions to the exterior static vacuum Levi-Civita spacetime. From this study
we find an upper limit for the energy density per unit length of the
source equal for the first case and for the second
one. Thus the homogeneous cluster provides another example [2] where the range
of is extended beyond the limit value previously found in
the literature [3,4]. Using the Cartan Scalars technics we show that the
Levi-Civita spacetime gets an extra symmetry for or
. We also find that the cluster of homogeneous dust has a superior
limit for its radius, depending on the constant volumetric energy density
Finite size effects in nonequilibrium wetting
Models with a nonequilibrium wetting transition display a transition also in
finite systems. This is different from nonequilibrium phase transitions into an
absorbing state, where the stationary state is the absorbing one for any value
of the control parameter in a finite system. In this paper, we study what kind
of transition takes place in finite systems of nonequilibrium wetting models.
By solving exactly a microscopic model with three and four sites and performing
numerical simulations we show that the phase transition taking place in a
finite system is characterized by the average interface height performing a
random walk at criticality and does not discriminate between the bounded-KPZ
classes and the bounded-EW class. We also study the finite size scaling of the
bKPZ universality classes, showing that it presents peculiar features in
comparison with other universality classes of nonequilibrium phase transitions.Comment: 14 pages, 6figures, major change
Pulse-height-spectrum distortion in xenon gaseous detectors for soft X-rays: experimental results
The results of an experimental determination of the pulse-height distortion in soft X-ray spectra in gaseous xenon detectors are presented. The study confirms previous Monte Carlo simulation results and emphasizes the importance of the electric field in the drift region in reducing spectral degradation while the effect of a strong magnetic field in the same region is shown to be negligibleJNICT (Junta Nacional de Investigação Científica e Tecnológica) Projecto STRDA/P/CEN/422/9
Biologia da polinização da castanheira-do-brasil (Bertholletia excelsa Bonpl., LECYTHIDACEAE) em Tomé-Açu, Pará.
A castanheira-do-brasil (Bertholletia excelsa Bonpl.) é uma espécie arbórea nativa da Amazônia. Este estudo teve como objetivo investigar a biologia floral e os requerimentos de polinização dessa espécie em um Sistema Agroflorestal (SAF), em Tomé-Açu/PA, nos anos de 2010 e 2011. Chegou-se às flores através de torres de observação de 12 a 20 metros de altura. Caracterizou-se: a antese; duração da floração; receptividade de estigma; viabilidade de pólen; localização dos osmóforos; volume e % de açúcar do néctar; comportamento e identificação de visitantes florais; e o sistema reprodutivo, através de testes de polinização controlada: autopolinização espontânea (AE, n=540/1.672) e induzida (AI, n=657/1.566); xenogamia (XE, n=880/1.716) e geitonogamia (GE, n=742/1.443). O controle foi realizado por polinização livre (PL, n=564/2.343), dados de 2010/2011, respectivamente. A floração ocorreu nos meses de outubro a janeiro. A antese variou entre as árvores entre 01:00h e 05:30h. De 07:00h às 11:00h o estigma está receptivo e o pólen viável. O néctar tem maior concentração de açúcares às 8:30h e volume crescente de 06:30 às 12:30h. Registrou-se a formação de 29 frutos em 2010: AE=9; AI=7; XE=10; GE=2 e PL=1. Em 2011, apenas dois frutos: XE=1 e PL=1. Nas flores, coletou-se 64 insetos entre as ordens Hymenoptera; Hemiptera; e Coleoptera. O polinizador efetivo foi Xylocopa frontalis
Temperature inversion symmetry in the Casimir effect with an antiperiodic boundary condition
We present explicitly another example of a temperature inversion symmetry in
the Casimir effect for a nonsymmetric boundary condition. We also give an
interpretation for our result.Comment: 4 page
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