Title: O U T L I N E
1- More than 100 papers spanning many areas
- of physics
- Precise W Boson Mass
- Best limits on many SUSY channels, LQ,
- anomalous couplings
- Most precise QCD jet measurements
BUT WHATS NEW?
2TOP QUARK!!
But TOP Quark is a necessary part of Standard
Model
172
WHATS REALLY NEW?
3Hard Diffraction at DØ
- Andrew Brandt
- University of Texas, Arlington
- Intro and Run I Hard Diffraction Results
- Run II and Forward Proton Detector
HEP Seminar September 12.2003 Helsinki
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5Proton remnant
spectator partons
p
?
?
Jet
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7Diffraction at Tevatron
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9Learning about the Pomeron
- QCD is theory of strong interactions, but 40
of - total cross section is attributable to
Pomeron - exchange -- not calculable and poorly
understood - Does it have partonic structure?
- Soft? Hard? Super-hard? Quark? Gluon?
- Is it universal -- same in ep and ?
- Is it the same with and without jet
production? - Answer questions in HEP tradition -- collide it
- with something that you understand to learn
- its structure
- Note variables of diffraction are t and x
M2 - with FPD measure
- without FPD just measure s
10Diffractive Variables
pBeam
pF
P
Pomeron Exchange
Non-diffractive
For TeV
For
GeV
GeV
(Note
)
GeV
11Ingelman-Schlein
- Factorization allows us to look at the
diffractive reaction as a two step process.
Hadron A emits a Pomeron (pomeron flux) then
partons in the Pomeron interact with hadron B. - The Pomeron to leading order is proposed to have
a minimal structure of two gluons in order to
have quantum numbers of the vacuum
A
A
P
J2
X
J1
B
G. Ingelman and P. Schlein, Phys. Lett. B 152,
256 (1985)
12Ingelman-Schlein II
- The flux factor term has been derived by
Donnachie and Landshoff after comparison to
global data - The remaining cross-section can be found from
standard factorization processes to be - The only unknown is the structure function of
parton a (with momentum fraction b) in the
Pomeron so measurements of the cross section
allow us to probe this structure function
13BFKL
- Balitsky, Fadin, Kuraev and Lipatov
- Starting with two reggeized gluons we can add
perturbative corrections of real ladder gluons
and virtual radiative gluons to get a gluon
ladder - Mathematically, each successive order of
correction adds a power of log s to the
perturbative expansion and at sufficient energies
will break the perturbation - BFKL Proposes to fix this by isolating in each
order the contribution with the highest power of
log s and resumming these leading terms (leading
logarithmic approximation)
14Color Evaporation (SCI)
- This theory attempts to account for rapidity gaps
in diffractive events without resorting to the
use of a Pomeron - Model has been successfully applied to onium
production (charmonium, J/psi) - Proposes that allowing soft color
(non-perturbative) interactions can change the
hadronization process such that color is bleached
out and rapidity gaps appear - Soft Color shows same exponential t-dependence as
Ingelman-Schlein due to primordial kT of the
partons - Suggests a formation rate of gaps in gluon-gluon
sub processes which is less than or equal to the
formation rate in quark-quark sub processes
15Color Evaporation II
f
h
f
h
f
h
16Pomeron Structure
1) UA8 shows partonic structure of pomeron
(diffractive dijet production) consistent with
hard structure (like gg or qq) and perhaps a
super-hard component 2) HERA DIS with large gap
shows a quark component in pomeron, F2D
shows pomeron dominantly gluonic 3) HERA
diffractive jet and structure function
analysis indicate dominantly hard gluonic
structure 4) Comparison of HERA and Tevatron
data crucial for understanding pomeron
1740 years of Diffraction
60s First evidence for hadronic diffraction, S
matrix Regge theory, Pomeron
70s DIS, High pT processes. Parton model,
QCD, c, t, b, gluon
80s Ingelman-Schlein, BFKL
90s Hard Diffraction (UA8), Rapidity Gaps
(Bjorken), HERA (diffraction in ep), Tevatron
18DØ Detector
(nl0 tiles in L0 detector with signal 2.3 lt
h lt 4.3)
beam
L0 Detector
End Calorimeter
Central Calorimeter
EM Calorimeter
Central Drift Chamber
(ntrk charged tracks with h lt 1.0)
Hadronic Calorimeter
(ncal cal towers with energy above threshold)
Central Gaps EM Calorimeter ET gt 200 MeV h
lt 1.0 Forward Gaps EM Calorimeter E gt 150
MeV 2.0 lt ? lt 4.1 Had. Calorimeter E gt 500
MeV 3.2 lt ? lt 5.2)
19Measuring CSE
Hard Color Singlet Exchange
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21Hard Color-Singlet Studies
QCD color-singlet signal observed in 1
opposite-side events (p )
f
Dh
jet
jet
h
Publications DØ PRL 72,
2332(1994) CDF PRL 74, 885 (1995) DØ
PRL 76, 734 (1996) Zeus Phys Lett B369, 55
(1996) (7) CDF PRL 80, 1156 (1998)
DØ PLB 440, 189 (1998) CDF PRL 81, 5278
(1998) H1 Eur.Phys.J. C24 517 (2002)
- Color-Singlet fractions at
- ?s 630 1800 GeV
- Color-Singlet Dependence on
- Dh, ET, ?s (parton-x)
22Hard Color-Singlet Exchange
f
Count tracks and EM Calorimeter Towers in h lt
1.0
Dh
jet
jet
h
(ET gt 30 GeV, ?s 1800 GeV)
Measure fraction of events due to color-singlet
exchange
Measured fraction (1) rises with initial quark
content Consistent with a soft color
rearrangement model preferring initial quark
states Inconsistent with two-gluon, photon, or
U(1) models
Phys. Lett. B 440 189 (1998)
23Survival Probability
- Assumed to be independent of parton x (ET , Dh)
- Originally weak ?s dependence
- Gotsman, Levin, Maor Phys. Lett B 309
(1993) - Subsequently recalculated
- GLM hep-ph/9804404
- Using soft-color model
-
(uncertainty from MC stats and model difference) -
- with
-
24Modifications to Theory
- BFKL Cox, Forshaw (manhep99-7) use a non-running
as to flatten the falling ET prediction of BFKL
(due to higher order corrections at non-zero t)
- Soft Color Gregores subsequently performed a
more careful counting of states that produce
color singlets to improve prediction.
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261800 and 630 GeV Single Diffractive Multiplicities
27 POMPYT Monte Carlo
p p ? p (or p) j j
Model pomeron exchange POMPYT26
(Bruni Ingelman) based on PYTHIA
define pomeron as beam particle
P
p
Structure Functions 1) Hard Gluon
xG(x) x(1-x) 2) Flat Gluon (flat in x) 3)
Quark xG(x) x(1-x) 4) Soft Gluon xG(x)
(1-x)5
p
p
? 1 - xp (momentum loss of proton)
P
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29Single Diffractive ? Distributions
? distribution for forward and central jets using
(0,0) bin
Dp p
30Double Gaps at 1800 GeVJet h lt 1.0, ETgt15 GeV
Gap Region 2.5lthlt5.2
Demand gap on one side, measure multiplicity on
opposite side
DØ Preliminary
31Double Gaps at 630 GeVJet h lt 1.0, ETgt12 GeV
Gap Region 2.5lthlt5.2
Demand gap on one side, measure multiplicity on
opposite side
DØ Preliminary