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Recent Charm Results From CLEO

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Recent Charm Results From CLEO. Searches for D0-D0 mixing. D0 - K0sp p- D0- K* l-n ... Recent Experiments: CLEO, FOCUS, Belle, BaBar, E791. Recent Predictions: ... – PowerPoint PPT presentation

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Title: Recent Charm Results From CLEO


1
Recent Charm Results From CLEO
Alex Smith University of Minnesota
  • Searches for D0-D0 mixing
  • D0 -gt K0spp-
  • D0-gtKl-n
  • Conclusions

2
1) Large x 2) x gtgt y 3) CP
violation of any kind
3
D0 D0 Mixing Analyses Preliminaries
Complication Strong phase ds due to final
state interactions
Use D0s from D decays to tag flavor of D0
D
D0p
x and y are what we really want
Categorize D0 decays according to flavor of D0
and of K Right sign (RS) Wrong sign
(WS)
Cabibbo-favored (CF) decays
x, y, or doubly Cabibbo-suppressed decays (DCSD)
4
Current Status of D0-D0 Mixing
Recent Experiments CLEO, FOCUS, Belle, BaBar,
E791
Recent Predictions
x
y
non-SM
(x, y, etc.)
(1/2Amplitude2)
5
Motivation to Study D0-gtKs0pp-
  • Measure x and y rather than x2 and y
  • RS and WS occupy the SAME Dalitz plot
  • First measurement of relative strong phase
    between D0 and D0 to to K0spp- final state
  • Only mode with sensitivity to sign of x!
  • Doubly-Cabibbo-suppressed modes
  • Comparable sensitivity to y as CP eigenstate
    (eg., D0-gtKK-) analyses
  • Better scaling of sensitivity to x with int.
    luminosity than D0-gtKp- analysis
  • Low backgrounds 1!
  • Flat efficiency in ee- collisions

6
D0-gtKs0pp- Dalitz Formalism
Visualize as pseudo-two-body decay
Amplitude for each resonance given by a
relativistic Breit-Wigner, with angular
distribution determined by J. For J 1 we have
Total amplitude is the sum with a complex
coefficient
We consider 18 resonant and non-resonant decay
modes
7
Contributions to the Dalitz Plot
f2(1270)
K(1680)-
w
K
r0(1700)/ r0(1450)
f0(1370)
K2(1430)-
r0
K0(1430)-
K-
f0(980)
K0(1430)
8
Dalitz Plot
Fit Result
Data
9
Results of Dalitz Plot Fit
Component Amplitude Phase (0) Fit Fraction
K(892)
r(770)0
w(792)
K(892)-
f0(980)
f2(1270)
f0(1370)
K0(1430)-
K2(1430)-
K(1680)-
Non-res.
10
D0-gtKs0pp- Summary
  • First observation (4.5s) of WS D0-gtK0pp-
  • We observe 5 new submodes (10 total) of this
    decay
  • First measurement of strong phase shift ds
    between D0-gtK0pp- and D0-gtK0pp- (-3
    /- 14)0
  • Time-dependent analysis can measure sign of x
    (coming soon!)
  • This is the best mode in which to search for
    mixing
  • y is likely to be comparable to or larger than x
    gt must measure strong phase

11
D0-gtKe-n
  • Reconstruct K in Ks0p, Ks0-gt p p- mode
  • Advantages of this mode
  • Only mixing contributes to WS signal
  • Distinct proper time distribution of mixing
    t2e-t
  • K mass cut rejects backgrounds
  • Drawbacks of this mode
  • Low momentum tracks due to pppen final state
  • Soft e momentum due to forward neutrino favored
    by V A coupling
  • Must pseudo-reconstruct the undetected neutrino
  • Only sensitive to x

12
D0-gtKe-n Fit to the Right-sign Data
Distributions from Monte Carlo
13
D0-gtKe-n Fit to the Wrong-signed Data
Fit distributions from Monte Carlo
14
D0-gtKe-n
  • Systematic uncertainties
  • Signal and background shapes
  • MC Statistics
  • Resolution and background parameters
  • Differences in RS and WS efficiencies
  • Results to be combined with D0-gtKl-n analysis
  • Comparable sensitivity

15
Other CLEO Charm Analyses in Progress
16
Summary
D0-gtK0pp-
  • First observation (4.5s statistical significance)
    of DCSD D0-gtK0pp- (prelim.)
  • We observe 5 new submodes of this decay
  • First measurement of strong phase shift ds
    between D0-gtK0pp- and D0-gtK0pp- (-3 /- 14)0
    (prelim.)
  • First analysis that can measure sign of x (coming
    soon!)
  • Best channel in which to search for mixing

D0-gtKl-n
17
D0-gtKs0pp- Time Evolution of the Dalitz Plot
Mass eigenstates are also eigenstates of CP
Time evolution is given by
Evaluating ltf D1gt and ltf D2gt, collecting
terms with similar time-dependence, and squaring
the amplitude gives
  • CP-even and CP-odd intermediate states provide
    sensitivity to G1 and G2, thus y
  • Sensitivity to sign of x DM/G through sin term
    in M2
  • Interference between Cabibbo-favored and DCSD may
    enhance sensitivity to x
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