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(gzipped) PostScript## The radial space distribution of KLUN-galaxies up to 200 Mpc: incompleteness or evidence for the behaviour predicted by fractal dimension 2?
^{1} Tuorla Observatory, FIN-21500 Piikkiö, Finland^{2} Observatoire de Paris-Meudon, CNRS URA1757, F-92195
Meudon Principal Cedex, France^{3} Astronomical Institute of the Saint-Petersburg
University, 198904 St. Petersburg, Russia^{4} Observatoire de Lyon, F-69230 Saint-Genis Laval,
France^{5} Université Paris-Sud, F-91405 Orsay, France
We have studied using the KLUN sample of 5171 spiral galaxies
having Tully-Fisher distance moduli, the average radial space
distribution of galaxies out to a distance of about 200 Mpc (for
km s Our main results are: - While scattered below about 20 Mpc, at larger distances the radial distribution starts to follow, in terms of distance modulus , the law const., using diameter TF relation, and const. for magnitudes. These are the predictions based on fractal dimensions 2.3 and 2.0, respectively. These radial density gradients are valid up to the limits of KLUN, or about 200 Mpc.
- We have tried to understand the derived radial density behaviour as a result of some bias in KLUN or our analysis, however, without success. Numerical simulations have shown that the method itself works, though it somewhat underestimates the radial distribution exponent. If the density law is caused by incompleteness in the diameter limited KLUN sample, then the incompleteness should start at widely different angular diameters for different values of rotation parameter , which would be quite unexpected. On the other hand, if the derived distribution is correct, the completeness is good down to , as originally intended and previously concluded.
- If correlation studies favoring long scale fractality (200 Mpc or more) and 2 are correct, the position of our Galaxy would be close to average in the Universe, with the galaxy density decreasing around us according to the expected law (Mandelbrot 1982).
© European Southern Observatory (ESO) 1998 Online publication: May 15, 1998 |