7/20/07Jiyeon Han (University of Rochester)1 d  /dy Distribution of Drell-Yan Dielectron Pairs at CDF in Run II Jiyeon Han (University of Rochester) For.

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7/20/07Jiyeon Han (University of Rochester)1 d  /dy Distribution of Drell-Yan Dielectron Pairs at CDF in Run II Jiyeon Han (University of Rochester) For the CDF Collaboration EPS July, 19, 2007 Manchester, England

7/20/072Jiyeon Han (University of Rochester) Outline CDF Run II detector Introduction Event selection Acceptance and efficiencies Background Systematic uncertainties Run II result Summary Main Injector & Recycler Tevatron Chicago   p source Booster pp p p pp 1.96 TeV CDF DØ

7/20/073Jiyeon Han (University of Rochester) CDF Run II Detector  = 2.8  = 3.6  = 1.0 Central electron |  |  1.1 plug electron |  |  1.1  Three dielectron topologies : central-central (Z CC ) central-plug(Z CP ) plug-plug(Z PP )  Plug calorimeter covers high  region(1.1< |  | < 3.6)  Silicon tracking coverage out to |  | < 2.8  Requiring silicon track matches in forward region reduces background contamination

7/20/074Jiyeon Han (University of Rochester) Introduction Parton momentum fractions (x 1,2 ) determine Z boson rapidity (y Z ) Production measurement in high y Z region probes high x region of PDFs Plug-plug (Z PP ) event needed to probe highest x region Feynman Diagram Z CC Z CP Z PP

7/20/075Jiyeon Han (University of Rochester) Data set Data sample : ~1.1 fb -1 Inclusive single central electron trigger Two electron trigger (central or forward) Trigger efficiency measured as a function of electron E T Overall trigger efficiency ~ 100 %  Total trigger efficiency Zcc : 1.0 Zcp :  Zpp :  0.001

7/20/076Jiyeon Han (University of Rochester) Z selection with two central electrons : Zcc Kinematic selection : E T  25 GeV, |  |  1.1 Two good central electrons Oppositely charged electrons Z selection with a central and plug electron : Zcp Kinematic selection : E T  20 GeV |  |  1.1 for central, 1.2  |  |  2.8 for plug One good central electron and plug electron Z selection with two plug electrons : Zpp Kinematic selection : E T  25 GeV, 1.2  |  |  2.8 Two good plug electrons Same side events One electron candidate must have a matched silicon track (~87%) central plug central Selection

7/20/077Jiyeon Han (University of Rochester) Mass and Rapidity Mass window : 66 < M < 116 GeV/c 2 ZccZcpZpp Z(CC)Z(CP)Z(PP) Events Probes high y region ( ~ 2.9 ) Total : events

7/20/078Jiyeon Han (University of Rochester) Measured Acceptance  Efficiencies in Boson rapidity Total Acceptance  Efficiencies is 33.5%. A  E is flat up to |y Z | ~ 2.0 and non-zero up to |y Z | ~ 2.9 by adding Z PP region Acceptance and Efficiencies  MC tuned to data  Energy resolution and scale  Efficiencies  Geometric and kinematic acceptances modeled using Pythia MC and GEANT detector simulation

7/20/079Jiyeon Han (University of Rochester) Backgrounds for Z/  * Background estimation (QCD+EWK) QCD Background is 0.92  0.06% EWK background is 0.11  0.01% (WW,WZ, ttbar inclusive,W+jet)

7/20/0710Jiyeon Han (University of Rochester) Systematic study Systematic uncertainties determined for Detector material modeling Background estimates Electron identification efficiencies Silicon tracking efficiency Acceptance  Largest systematic uncertainties associated with measurement of electron ID efficiency

7/20/0711Jiyeon Han (University of Rochester) d  /dy distribution I d  /dy distribution of Z/  * (positive and negative rapidity region)   (y>0) :  1.4(stat.) pb  (y<0) :  1.3(stat.) pb  No PDF or luminosity uncertainties included   of positive and negative rapidity is consistent

7/20/0712Jiyeon Han (University of Rochester) d  /dy distribution II d  /dy distribution of Z/  *  NLO calculation with NLL CTEQ PDF   (Z  ee) : 263.3± 0.9(stat.)  3.8(sys.) pb  No PDF or luminosity uncertainties included

7/20/0713Jiyeon Han (University of Rochester) No PDF or L uncertainties included in data Theory prediction scaled to measured  (Z) Only statistic uncertainty considered d  /dy distribution (data/theory)  NLO calculation with NLL MRST PDF  NLO calculation with NLL CTEQ PDF CTEQ PDF describes data better

7/20/0714Jiyeon Han (University of Rochester) No PDF or L uncertainties included in data Theory prediction scaled to measured  (Z) Only statistic uncertainty considered d  /dy distribution (data/theory)  NLO calculation with NLL MRST PDF  NNLO calculation with NNLL MRST PDF NNLO calculation is slightly better, but not much different Reference for NNLO calculation : Phys.Rev.D69:094008

7/20/0715Jiyeon Han (University of Rochester) Summary We measure d  /dy distribution of Z/  *  e + e - up to |y Z | ~ 2.9 Total cross section   0.9(stat.)  3.8(sys.) pb No PDF or luminosity uncertainties included Measured d  /dy shape : Can distinguish between PDFs : CTEQ PDFs has better agreement NNLO vs. NLO : NNLO gives marginally better agreement

7/20/0716Jiyeon Han (University of Rochester) Backup slide

7/20/0717Jiyeon Han (University of Rochester) RunI result PDF predictios LO CTEQ4 PDF NLO CTEQ4 PDF d quark enhanced modified NLO CTEQ4 PDF NLO gluon resummated calculation with CTEQ4 PDF not enough to make a distinction better PDF

7/20/0718Jiyeon Han (University of Rochester) Boson Rapidity What is the relation between x 1,2 and the rapidity in Z boson? x 1 : Parton momentum fraction from proton x 2 : Parton momentum fraction from anti-proton x 1,2 determine rapidity of Z boson What is the rapidity ? Feynman Diagram of Drell-Yan proccess P γ */ Z = (x 1 E B + x 2 E B, 0, 0, x 1 E B - x 2 E B ) insert P γ*/ Z into rapidity definition x 1 x 2 = M 2 /s E B : beam energy in the center of mass frame s 1/2 : total center of mass energy (= 2E B ) ( P: momentum in longitudinal direction )

7/20/0719Jiyeon Han (University of Rochester) Et distribution Et distribution (data, MC) CDF Run II Preliminary

7/20/0720Jiyeon Han (University of Rochester) Theory Prediction Total cross section NNLO calculation with NNLL MRST PDF : pb NLO calculation with NLL MRST PDF : pb NLO calculation with NLL CTEQ PDF : pb

7/20/0721Jiyeon Han (University of Rochester) Backgrounds for Z/  * : QCD Largest background : QCD dijets Magnitude obtained from fit to electron isolation distribution Isolation defined as energy contained in a  R=0.4 cone around an electron minus the energy of the electron itself Fit isolation distribution for both signal and background contributions Extrapolate the background from high Isolation tail into the signal region Total QCD background = 0.92  0.06% Isolation E Events

7/20/0722Jiyeon Han (University of Rochester) Systematic Uncertainties Systematic uncertainties component Systematic Component  /  (%) Material Effect0.13 Background Estimation0.44 Tracking Efficiency0.15 ID Efficiency1.30 Acceptance0.13