Dear Friends, I would like us to mention the change in Eta_RMS so I made a first stab at some text. After saving the odd word here and there to save lines the new text fits on 4 pages. Note that we are currently comparing to pp but not referencing it. We may also want to reference to SPS distributions. I have attached the latex file to this message. For the most peripheral collisions analyzed here (40-50\%) the multiplicities at $\eta=0$ reach $dN/d\eta=110\pm 10$ while the corresponding value scaled to the number of participating pairs is 2.9$\pm 0.3$. For comparison, the similar number for proton-proton collisions at this energy is 2.5, also a 14\% increase as compared to the lower energy, \cite{ppmult}. Indeed, the of the most central distributions is $\eta_{RMS} = 2.33 \pm 0.03$ for $\sqrt{s_{NN}}$=200~GeV, as compared to $\eta_{RMS} = 2.21 \pm 0.01$ at 130~GeV. This is large smaller than the corresponding pp result. In contrast to lower energy data \cite{SPSmult} $\eta_{RMS}$ is larger , $2.41 \pm .01$ at (40-50\%) centrality, for more for more peripheral collisions. This presumably reflects the increasing importance of hard collisions near $\eta=0$. For the title how about title{Charged particle pseudorapidity distributions from AuAu collisions at \protect{$\sqrt{s_{NN}}$}=200GeV} which fits on 1 line. Reaction centrality %if %MJM is obtained, for example, by assuming that the 5\% of events with the highest total multiplicity in either the MA or BBC arrays corresponds to the 5\% most central events. In analyzing particle The ZDC detectors are located $\pm$18m from the nominal interaction vertex and measure neutrons that are emitted at small angles with respect to the beam direction ~\cite{adler00}. Reaction centrality %if %MJM is obtained, for example, by assuming that the 5\% of events with the highest total multiplicity in either the MA or BBC arrays corresponds to the 5\% most central events. Indeed, the FWHM of the most central distributions is $\Delta \eta = 7.5 \pm 0.5$ for $\sqrt{s_{NN}}$=200~GeV, as compared to $\Delta \eta = 7.2 \pm 0.8$ for $\sqrt{s_{NN}}$=130~GeV collisions. For the most peripheral collisions analyzed here (40-50\%) the multiplicities at $\eta=0$ reach $dN/d\eta=110\pm 10$ while the corresponding value scaled to the number of participating pairs is 2.9$\pm 0.3$. For comparison, the similar number for proton-proton collisions at this energy is 2.5, also a 14\% increase as compared to the lower energy. Replaced by %In general, statistical error on In general, statistical errors on the measurements are less than 1\%, while we estimate that the systematic errors are 8\% and 10\% for the SiMA and BBC arrays, respectively. Quoting Michael Murray <murray@cyclotronmail.tamu.edu>: > Dear Trine and Dieter, > I think it is worth discussing the > change of shape with centrality even if it only reflects the > growth of hard collisions at central rapidity. What is |eta| RMS for pp > and and > what is the reference? > Yours Michael > > and on Thu, 22 Nov 2001, Dieter Rohrich wrote: > > > > > At SPS, the h- rapidity distribution is narrower in central > > > nucleus-nucleus collisions than in nucleon-nucleon. It is not a big > > > effect, but it is significant. I would like to support Chellis' > > > proposal to add a sentence and/or to include the RMS/FWHM in the > table > > > > > - if a quantitative analysis (RMS from the histogram, 2-Gaussian > fit, > > > etc.) confirms Chellis' observation. > > > > I calculated the RMS values for the dN/dEta distributions > > of various centrality classes for 200 and 130 GeV, from the > > data in the files dndeta_sym_200.dat and dndeta_sym_130.dat > > found at "the usual place at the kansas account". > > The results are plotted as a function of centrality class > > (1 = 0-5%, 6 = 40-50%) in the figures: > > > > http://lynx.uio.no/~trine/brahms/mult/RMS_fullerrors.gif > > (using the full errors taken from the .dat files) > > > > http://lynx.uio.no/~trine/brahms/mult/RMS_smallerrors.gif > > (using the 3% point-to-point errors like in the alpha,beta fits) > > > > Upper panels: Red points 200 GeV data, blue points 130 GeV data. > > Lower panels: RMS 200 GeV / RMS 130 GeV. > > > > The trend pointed out by Chellis looks significant. Also there > > are indications that the width increase from 130 to 200 GeV > > is stronger for the more central collisions (as also seen from > > our figure 4.) What do you think - does this merit a sentence > > in the paper? > > > > The numbers are given below for reference. > > > > Best wishes, > > Trine > > _____________________________________________________________ > > > > Full errors: > > 0-5%: > > RMS200: 2.32861+-0.0253931 RMS130: 2.21047+-0.024398 > > Ratio: 1.05345+-0.0163451 > > 5-10%: > > RMS200: 2.3554+-0.0252404 RMS130: 2.23798+-0.0244402 > > Ratio: 1.05247+-0.0161029 > > 10-20%: > > RMS200: 2.37433+-0.0252682 RMS130: 2.25484+-0.02383 > > Ratio: 1.05299+-0.0157931 > > 20-30%: > > RMS200: 2.38742+-0.0255841 RMS130: 2.27923+-0.024796 > > Ratio: 1.04747+-0.0159955 > > 30-40%: > > RMS200: 2.39571+-0.0255872 RMS130: 2.30663+-0.0247556 > > Ratio: 1.03862+-0.0157259 > > 40-50%: > > RMS200: 2.40582+-0.025714 RMS130: 2.32596+-0.0251689 > > Ratio: 1.03433+-0.0157317 > > > > Point-to-point errors of 3% on dN/dEta: > > 0-5%: > > RMS200: 2.32861+-0.00792104 RMS130: 2.21047+-0.00761942 > > Ratio: 1.05345+-0.00510162 > > 5-10%: > > RMS200: 2.3554+-0.00793332 RMS130: 2.23798+-0.00766753 > > Ratio: 1.05247+-0.00505651 > > 10-20%: > > RMS200: 2.37433+-0.00796683 RMS130: 2.25484+-0.00771144 > > Ratio: 1.05299+-0.00504501 > > 20-30%: > > RMS200: 2.38742+-0.00795419 RMS130: 2.27923+-0.00776257 > > Ratio: 1.04747+-0.00499057 > > 30-40%: > > RMS200: 2.39571+-0.00795148 RMS130: 2.30663+-0.00779476 > > Ratio: 1.03862+-0.00491955 > > 40-50%: > > RMS200: 2.40582+-0.00793511 RMS130: 2.32596+-0.00777788 > > Ratio: 1.03433+-0.00485815 > > > > > > Michael Murray, Cyclotron TAMU, 979 845 1411 x 273, Fax 1899 > Michael Murray, Cyclotron TAMU, 979 845 1411 x 273, Fax 1899
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