17,852 research outputs found

    Accessing the Acceleration of the Universe with Sunyaev-Zel'dovich and X-ray Data from Galaxy Clusters

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    By using exclusively the Sunyaev-Zel'dovich effect and X-ray surface brightness data from 25 galaxy clusters in the redshift range 0.023< z < 0.784 we access cosmic acceleration employing a kinematic description. Such result is fully independent on the validity of any metric gravity theory, the possible matter-energy contents filling the Universe, as well as on the SNe Ia Hubble diagram.Comment: 3 pages, 4 figures, To appear in the Proceedings of the Twelfth Marcel Grossmann Meeting on General Relativit

    Are Galaxy Clusters Suggesting an Accelerating Universe?

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    The present cosmic accelerating stage is discussed through a new kinematic method based on the Sunyaev- Zel'dovich effect (SZE) and X-ray surface brightness data from galaxy clusters. By using the SZE/X-ray data from 38 galaxy clusters in the redshift range 0.14≤z≤0.890.14 \leq z \leq 0.89 [Bonamente et al., Astrop. J. {\bf 647}, 25 (2006)] it is found that the present Universe is accelerating and that the transition from an earlier decelerating to a late time accelerating regime is relatively recent. The ability of the ongoing Planck satellite mission to obtain tighter constraints on the expansion history through SZE/X-ray angular diameters is also discussed. Our results are fully independent on the validity of any metric gravity theory, the possible matter- energy contents filling the Universe, as well as on the SNe Ia Hubble diagram from which the presenting accelerating stage was inferred.Comment: 6 pages, 6 figures, AIP Conf. Proc. Invisible Universe: Proceedings of the Conferenc

    Can Old Galaxies at High Redshifts and Baryon Acoustic Oscillations Constrain H_0?

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    A new age-redshift test is proposed in order to constrain H0H_0 with basis on the existence of old high redshift galaxies (OHRG). As should be expected, the estimates of H0H_0 based on the OHRG are heavily dependent on the cosmological description. In the flat concordance model (Λ\LambdaCDM), for example, the value of H0H_0 depends on the mass density parameter ΩM=1−ΩΛ\Omega_M=1 - \Omega_{\Lambda}. Such a degeneracy can be broken trough a joint analysis involving the OHRG and baryon acoustic oscillation (BAO) signature. In the framework of the ΛCDM\Lambda CDM model our joint analysis yields a value of H_0=71^{+4}_{-4}\kms Mpc−1^{-1} (1σ1\sigma) with the best fit density parameter ΩM=0.27±0.03\Omega_M=0.27\pm0.03. Such results are in good agreement with independent studies from the {\it{Hubble Space Telescope}} key project and the recent estimates of WMAP, thereby suggesting that the combination of these two independent phenomena provides an interesting method to constrain the Hubble constant.Comment: 16 pages, 6 figures, 1 tabl

    Manejo integrado da pinta-preta do mamoeiro no Ceará.

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    Monitoramento, sanitização e controle químico no manejo da mancha de corinespora do mamoeiro.

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    bitstream/item/80202/1/Mancha-de-CorynesporadoMamoeiro69.pd

    Parameterized Complexity of Equitable Coloring

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    A graph on nn vertices is equitably kk-colorable if it is kk-colorable and every color is used either ⌊n/k⌋\left\lfloor n/k \right\rfloor or ⌈n/k⌉\left\lceil n/k \right\rceil times. Such a problem appears to be considerably harder than vertex coloring, being NP-Complete\mathsf{NP\text{-}Complete} even for cographs and interval graphs. In this work, we prove that it is W[1]-Hard\mathsf{W[1]\text{-}Hard} for block graphs and for disjoint union of split graphs when parameterized by the number of colors; and W[1]-Hard\mathsf{W[1]\text{-}Hard} for K1,4K_{1,4}-free interval graphs when parameterized by treewidth, number of colors and maximum degree, generalizing a result by Fellows et al. (2014) through a much simpler reduction. Using a previous result due to Dominique de Werra (1985), we establish a dichotomy for the complexity of equitable coloring of chordal graphs based on the size of the largest induced star. Finally, we show that \textsc{equitable coloring} is FPT\mathsf{FPT} when parameterized by the treewidth of the complement graph
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