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Constraint on new physics by measuring the HVV Couplings at e e- LC

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In WW fusion process, the out going fermions are neutrinos. ... Combined results with ZH process and ZZ-fusion process. 3.Constraints on dim6-Operators, ... – PowerPoint PPT presentation

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Title: Constraint on new physics by measuring the HVV Couplings at e e- LC


1
Constraint on new physics by measuring the HVV
Couplings at ee- LC
Yu Matsumoto (GUAS,KEK) 2007,12,13 _at_KEKPH07
V
Contents 1. Introduction 2. Analysis 3.
Results 4. Conclusion
V
H
In collaboration with K.Hagiwara (KEK) and
S.Dutta (Univ. of Delhi)
2
1-1. Motivation
New Physics
Experiments
TeV scale Physics
Light Higgs
LC
LHC
SUSY Little Higgs
LHC can probe light Higgs scenario
Heavy Higgs or Higgsless
SM
Tevatron
LEP
3
1-2. Effective Lagrangian with Higgs doublet
New physics can be represented by higher mass
dimension operators
contribute to majonara neutrino mass
contribute to four fermion coupling (Proton
decay, etc) purely gauge term (Triple gauge
coupling, etc) Higgs electroweak couplings
We focused on this physics
We can write the effective Lagrangian including
Higgs doublet as
New physics effects. Here we considered only
dimension 6
and the operators are
4
1-3. dimension 6 operators including Higgs
2 point function, TGC, vertices include Higgs
boson
Precision measurement (SLC, LEP,
Tevatron)
Triple gauge couplings
(LEP2,Tevatron)
Dimension 6 operators
LHC
LC
are calculable in each particular models
5
1-4. Operators and Vertices, Form Factors
We exchange the operators into HVV interaction
vertices as the experimental observables
?
are the linear function of
EW precision, S and T parameter Triple Gauge
Couplings
6
1-5. Optimal observable method
The differential cross section can be expressed
by using non-SM couplings
is 3-body phase space
number of event in the k-th bin for experiment
and theory
can be expressed in terms of non-SM couplings
if is given, we can calculate
The large discrepancy between and
makes larger errors become small
7
2-0. Cross section
measurement
2-1 WW-fusion ? 500GeV,1000GeV
2-2 ZH production ? 250GeV - 1000GeV
2-3 ZZ-fusion ? 500GeV,1000GeV
8
2-1. WW fusion process
In WW fusion process, the out going fermions are
neutrinos. The observable distributions should be
The eigenvectors and eigenvalues of are
9
The results combining each collision energy are
this means HWW coupling can be measured with
0.72 accuracy
There are strong correlation because of combining
only one process. there is some combination of
anomalous couplings which has a large error at
each energy experiment.
10
2-2. ZH production process
The differential cross section is expressed as
here
All couplings are independent
az cannot be measured independently
cg is most sensitive because its
coefficient includes
cg become more sensitive when is
increase
other couplings does not change so much
because cross section decrease
11
2-3. ZZ fusion process
Final fermions are electron. we can use full
information of
Double e e- tag conditions
12
Combined results with ZH process and ZZ-fusion
process
strong correlation
The effect of ZH production process _at_250GeV 1.
az cannot be measured independently at one
energy experiment 2. New physics term is
proportional to Correlation goes small by
combining other processes
It is possible to measure HZZ coupling with
0.44 accuracy
13
3.Constraints on dim6-Operators, Comparison
with other experiments
Our results (measurement at ILC)
EW precision measurement gives stronger
constraint about a several factor.
ILC is required Luminosity at ab-1 scale to get
comparable constraint
Constraint from EW precision measurement
Our results are enough.
LC is hopeful for reducing the anomalous Triple
Gauge Coupling
Constraint from TGC (LEP L3)
most constrained combination
(LEP)
(Our result)
14
4.Conclusion
We obtain the sensitivity to the ILC experiment
on HVV couplings by using
Optimal observable method
The t-channel processes at high energy
experiment are important, especially measure
coupling
The expected accuracy of the measurements will be
sensitive to quantum corrections
15
3-3. Luminosity uncertainty
Redefine inverse of the covariance matrix with
considering Luminosity uncertainty (df)
Error of az
? If df ? 0
The luminosity error will dominate the statistic
uncertainty
region
df become dominant error. To make statistic error
and df to be same contribution, dflt0.005 is
required especially at ab-1 scale.
region
df lt 1 is required to get the error of az
around 1
16
3. ILC measurement Contribution to the Tz and Sz
When the ILC measurements is combined, it
gives more strong constraint on the dSz and dTz
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