Lj. Storrielombardi et al., APM-Z-GREATER-THAN-OR-SIMILAR-TO-4 SURVEY - DISTRIBUTION AND EVOLUTION OF HIGH COLUMN DENSITY H-I ABSORBERS, Monthly Notices of the Royal Astronomical Society, 282(4), 1996, pp. 1330-1342
Eleven candidate damped Ly alpha absorption systems were identified in
27 spectra of the quasars from the APM z greater than or similar to 4
survey covering the redshift range 2.8 less than or equal to z(absorp
tion) less than or equal to 4.4 (eight with z(absorption) > 3.5). High
-resolution echelle spectra (0.8-Angstrom FWHM) have been obtained for
three quasars, including two of the highest redshift objects in the s
urvey. Two damped systems have confirmed HI column densities of N-Ht g
reater than or equal to 10(20.3) atom cm(-2), with a third falling jus
t below this threshold. We have discovered the highest redshift damped
Ly alpha absorber known at z = 4.383 in QSO BR 1202 - 0725. The APM Q
SOs provide a substantial increase in the redshift path available for
damped surveys for z > 3. We combine this high-redshift sample with ot
her quasar samples covering the redshift range 0.008 < z < 4.7 to stud
y the redshift evolution and the column density distribution function
for absorbers with log N-Ht greater than or equal to 17.2. In the HI c
olumn density distribution f(N) = kN(-beta) we find evidence for break
s in the power law, flattening far 17.2 less than or equal to log N-Ht
less than or similar to 21 and steepening for log N-Ht > 21.2. The br
eaks are more pronounced at higher redshift. The column density distri
bution function for the data with log N-Ht greater than or equal to 20
.3 is better fitted with the form f(N) = (f/N*)(N/N*)(-beta) exp(-N/N
) with log N* = 21.63 +/- 0.35, beta = 1.48 +/- 0.30, and f* = 1.77 x
10(-2). We study the evolution of the number density per unit redshif
t of the damped systems by fitting the sample with the customary power
law N(z) = N-0(1 + z)(gamma). For a population with no intrinsic evol
ution in the product of the absorption cross-section and comoving spat
ial number density this will give gamma = 1/2 (Omega = 1) of gamma = 1
(Omega = 0). The best maximum-likelihood fit for a single power law i
s gamma = 1.3 +/- 0.5 and N-0 = 0.04(-0.02)(+0.03), consistent with no
intrinsic evolution even though the value of gamma is also consistent
with that found for the Lyman limit systems where evolution is detect
ed at a significant level. However, redshift evolution is evident in t
he higher column density systems with an apparent decline in N(z) for
z > 3.5.