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gg physics at the LC

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LNF-25th october, 2006. G. Pancheri - gamma gamma at LC. 1. gg physics at the LC. Where e e- collisions ... Soft gluons down to zero momentum to tame the rise ... – PowerPoint PPT presentation

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Title: gg physics at the LC


1
gg physics at the LC
Giulia Pancheri - INFN-Frascati
Where ee- collisions were born
  • AdA where ee- collisions were born

2
  • For same
  • cm energy
  • ??
  • xsections
  • are
  • larger

3
Photon-photon processes
  • Formation of neutral resonances with other
    quantum numbers than in ee- , with C and J0,2
  • Higher mass reach since particles can be produced
    individually (not necessarily in pairs)
  • The ggH loop is sensitive to all charged
    fundamental particles of the theory
  • Direct pair production of new fermions, charged
    scalars, charged vectors
  • Pair production of neutral scalars, vectors (in
    loop, also gg gg
  • Measurement of parton densities of real real
    photons (in eg mode)

4
photon-photon
  • Photon Collider
  • ECM 0.8 EeeCM
  • Lum 0.2 ee
  • Higgs and top physics
  • EWSB, SUSY are accessible and interesting
  • Normal mode of operation
  • ECM approx up to 1/2 ee
  • Non-monochromatic
  • Can access JP0
  • QCD and some top
  • Total cross-sections

5
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6
Photon Collider
Energy is transferred to the photon up to
almost 80 of initial electrons
  • Compton Back Scattering of laser light

7
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8
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9
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10
QCD tests
  • Pomeron?
  • Jets
  • Photon densities
  • Models for total cross-section

11
Models for total x-sections
  • Interest lies in QCD role
  • What is the Pomeron? The Reggeon?
  • Are these concepts universal?
  • Or do they just phenomenologically describe our
    ignorance?
  • How can ILC help ?

A.de Roeck, R. Godbole, A. Grau, G. Pancheri,
JHEP 2003
12
sBs-h Ase Cse1
  • Fit3
  • C? 0 e0.093
  • e10.418
  • Fit 1
  • C0 e0.250
  • Fit2
  • C0 e0.093 as in pp

13
se e controls the rise
  • Could e be the same for all hadronic
    cross-sections?
  • The total gg x-section is extracted from data
    which do not include all the phase space
  • MC simulations are based on minijets models
    which indeed are the best in simulating L3 data

14
se e controls the rise
  • Should e be the same for all hadronic
    cross-sections?
  • Yes if the model
  • is based on Regge poles and a universal Pomeron
    pole exchange or
  • On Gribov factorization alone
  • Not necessarily if
  • The model has some connection with QCD and photon
    densities play a role

15
A realistic QCD model should relate the fit to
QCD phenomenological inputs quantities like
densities etc.
16
The BN Eikonal Minijet model includes kt
resummation
R.Godbole, A. Grau, G.Pancheri, Y.Srivastava PRD
2005 A. Corsetti, A. Grau, G.Pancheri, Y.
Srivastava PLB 1996
  • Multiple parton interactions optical theorem
    and eikonal representation for Tel(s,t)
  • Hard scattering to drive the rise due to 1/x
  • Soft gluons down to zero momentum to tame the
    rise

17
The hard cross-section
  • Mini-jet cross-section
  • S? densities ?dpt ds/dpt

18
The hard scattering part
  • qq,qg and mostly
  • Minijet cross-section depends upon
  • parton densities
  • GRV, MRST, CTEQ for protons
  • GRS, CJK for photons
  • pt cutoff ptmin1 2 GeV

g g g g
19
Soft resummation
  • Probablity of total KT from infinite of soft
    gluons
  • ? d2b eiKTb exp-?d3n(k)1-e-iktb
  • depends upon single gluon energy
  • maximum use Kinematics
  • minimum 0 if Bloch-Nordsieck states

20
Role of resummation
  • An infinite number of soft quanta
  • down to zero momentum but how?
  • next slides
  • Up to an energy dependent limit qmax
  • Higher hadron energy possibility of
    more small x partons with high energy (1-2
    GeV) higher qmax

21
Maximum soft gluon energy
  • q1 and q2 any two partons
  • X the 2-jet final state
  • Q24 p2tmin
  • qmax depends on x1,x2
  • We average it over densities

22
Zero momentum quanta
  • Soft gluons need to be resummed if they are
    indeed soft 1/k
  • Resummation implies integration over dkt
  • What matters will be ?as(kt )dkt f(kt)
  • and not as(0)

23
Soft gluons give b-distributions
  • In eikonal representation
  • stot2?d2b 1-e-n(b,s)/2
  • n(b,s)average of collisions at distance b, at
    energy vs
  • b-distribution is needed
  • Our ansatz

b-distribution Fourier transform of soft gluon
Kt distribution
24
How the model works
  • Choose ptmin 12 GeV for mini-jets
  • Choose parton densities
  • Calculate minijet x-section
  • Calculate qmax for soft gluons
  • Calculate A(b,s) for given qmax
  • Calculate nhard (b,s)A(b,s) sjet(ptmin,s)
  • Parametrize nsoft
  • Evaluate n(b,s) nsoft nhard
  • Eikonalize stot2?d2b 1-e-n(b,s)/2

25
qmax for ptmin1.15 geV
26
sjet for ptmin1.15 GeV
green band MRST
27
b-distribution for hard collisions from soft
gluon resummation for ptmin1.15 GeV for
singular as
28
Example of Eikonalized proton-antiproton total
cross-section for ptmin1.15
29
Comparison with proton data
  • R.Godbole,
  • Grau
  • R. Hedge
  • G. Pancheri
  • Y. Srivastava
  • Les Houches 2005
  • GGPS PRD 2005

30
photon-photon eikonal minijet and BN model
31
Conclusions
  • gg in Photon Collider Mode would be very
    interesting for Higgs, WW, unknown resonances,
    etc.
  • In regular mode, QCD and total cross-sections
    measurements can give insight on details of low
    x physics complementary to LHC
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