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Absolute luminosity

Figure 8.30. Cumulative number distribution for the galaxies in the Universe. Mass is assumed proportional to absolute luminosity (units solar luminosity x 10 ). From Brown et al. (1983). Figure 8.30. Cumulative number distribution for the galaxies in the Universe. Mass is assumed proportional to absolute luminosity (units solar luminosity x 10 ). From Brown et al. (1983).
Since the absolute luminosities of the stars are unknown, log g has been taken as a first order indicator of the luminosity, and we could show that generally speaking the unmixed stars belong to the low RGB and the mixed stars are on the Horizontal Branch or above (Fig. 3-a). [Pg.202]

The B/V intensity ratio is an excellent relative measure of magnitude and it is possible to derive a B/V magnitude and, using Equation 2.7, derive a calibration curve for the temperature of a star (Figure 2.4) so that the temperature of the star can be measured directly by telescopes. Now, with a measure of the luminosity of a star the radius can be determined, but there is a problem the luminosity of a star as measured on Earth depends on how far away the star is - the Inverse Square Law - so the distance to the star must also be known to understand the absolute luminosity of the star. [Pg.23]

Fig 1 The evolution of the absolute luminosity of SN 1987A. Note the Initial "flash", the slow climb to maximum, and the rapid decine to the radioactive powered tall. [Pg.267]

The second is using the Tully-Fisher relationship, which provides a direct relationship between the absolute luminosity of a spiral galaxy and its maximum rotation speed. Since the maximum rotation speed can be directly estimated by observation, one can estimate the absolute luminosity since we measure directly the apparent luminosity, the inverse-square law allows us to estimate the distance to the object concerned. For the present discussion, it is important to understand that, at optical wavelengths, estimates of maximum rotation speeds are generally extrapolations from rotation curve measurements. [Pg.300]

For this sample, the galactic distance scale has been set by Mathewson, Ford, and Buchhorn (MFB) using the Tully-Fisher relationship, which sets distance scales by using an observed correlation between the maximum rotation velocity of a spiral and its absolute luminosity, and so is quite distinct from Hubble-based distance determinations. Even so, the Tully-Fisher method gives an absolute scale only after calibration, and the MFB calibration gave a scale that was statistically similar to a Hubble scale using H = 85kms-1 Mpc 1. [Pg.305]

Let s assume that we observe a source with an absolute luminosity L through a telescope with a diameter d. Now we can chose a coordinates system which is centered on the source. Let 0 be the angle between rays reaching the opposite side of the telescope. We have d = R(to)r0. The energy emitted by the source that reaches the telescope is ... [Pg.7]

For massive supernovae the absolute luminosity after about 120 days, together with the age of the supernova, gives a relatively accurate measure of the amount of 56Co synthesised in the explosion Hamuy et al. 2003B Elmhamdi et al. 2003. This measurement is now available for many core-collapse supernovae and is typically a factor 10 less than assumed in thermonuclear supernovae but spans almost a factor of 100 Pastorello et al. 2004. [Pg.199]

Cosmology with supernovae has developed over the second half of the last century. Their extreme luminosities always made them attractive candidates to measure large distances. Various methods were devised to use supernovae to measure cosmological parameters ranging from simple standard candle paradigms to physical explanations of the supernova explosions and subsequent derivation of distances. Essentially, supernovae have been used to determine luminosity distances, i.e. the comparison of the observed flux to the total emitted radiation. The trick is to find a reliable way to measure the absolute luminosity of the objects. [Pg.207]

Al,.. . . The spectral class O stars show higher T than the class B, up to well above 50000 K. A part of these (few, but spectacular) stars show emission lines, and are the strongest light-emitters (stable on a centennial time-scale) with absolute luminosities (the absolute magnitudes in literature refer to a distanee of 10 parsec = 32.6 light-years) 2000 times that of Sirius. A related, early (i.e. high 7 class is W, Wolf-Rayet stars which seem to be rather short-lived precursors... [Pg.200]

Stars have two, and only two, fundamental observable properties brightness and color. Astronomers usually prefer the term luminosity rather than the term brightness. An even more precise term is absolute luminosity, which is defined as the brightness a star would have if it were placed at a distance of 10 parsecs from the Sun. The parsec is a unit of measure used in astronomy equal to 3.26 light-years. [Pg.49]

Contrast Luminosity values were normalized, so that the darkest pixel of the image was set to 255 (white in grayscale) and the brightest to 0 (black). This operation shouldn t be interpreted as an information loss because absolute luminosity depends on many factors (CCD calibration, lens, attenuation along the optical path, etc.) and its consideration could make the procedure highly dependent on the particular setup. [Pg.343]

FIG. 17.1. HR-diagram showing surface temperature, spectral class and color for stars bom on the main sequence as a function of their absolute luminosity relative to the solar mass... [Pg.443]

In Troitskij s test the astrophysical observable parameters m(z) and 9 z) are derived to reveal the distance function R z), starting from absolute luminosities M z) and linear sizes l[z) of the galaxies. Whereas m z) and 9 z) are random values at any 2 this complication was overcome by demonstrating that M z) and logl[z) are constant values independent of Many checks were introduced to ensure statistical uniformity in the sampling process. [Pg.263]

The Hertzsprung-Russell (HR) diagram. In this schematic diagram, various stars are plotted according to their relative luminosity L/Lq (where Lq is the absolute luminosity of the Sun) and their surface temperature, T... [Pg.638]


See other pages where Absolute luminosity is mentioned: [Pg.307]    [Pg.202]    [Pg.23]    [Pg.212]    [Pg.390]    [Pg.209]    [Pg.12]    [Pg.201]    [Pg.202]    [Pg.209]    [Pg.212]    [Pg.241]    [Pg.229]    [Pg.132]    [Pg.443]    [Pg.622]    [Pg.39]   
See also in sourсe #XX -- [ Pg.49 ]




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