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prospect for Bc->BsPi II (Bs->DsPi)

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prospect for Bc->BsPi II (Bs->DsPi). tomoyo fukami @BMLCPV(2008/7/29). 目次. method signal & background cut plot backgound estimation conclusion. method. mode Bc->BsPi->DsPi->PhiPi Bc->BsPi->DsPi->K*K Bc->BsPi->DsPi->3Pi - PowerPoint PPT Presentation
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prospect for Bc->BsPi II (Bs->DsPi) tomoyo fukami @BMLCPV(2008/7/29)
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Page 1: prospect for Bc->BsPi II (Bs->DsPi)

prospect for Bc->BsPi II(Bs->DsPi)

tomoyo fukami

@BMLCPV(2008/7/29)

Page 2: prospect for Bc->BsPi II (Bs->DsPi)

目次

• method

• signal & background

• cut

• plot

• backgound estimation

• conclusion

Page 3: prospect for Bc->BsPi II (Bs->DsPi)

method• mode

– Bc->BsPi->DsPi->PhiPi– Bc->BsPi->DsPi->K*K– Bc->BsPi->DsPi->3Pi

• using momentum and vtx , reconstruct track(K,Pi) in order of Ds mass -> Bs mass ->Bc mass

• data ( signal : MC   and   bkg : Data (two track trigger) )

Page 4: prospect for Bc->BsPi II (Bs->DsPi)

signal & background

• signal : Bc->BsPi

• bkg : – Bc->Bslνπ– Bc->Bs*π->Bsγ– Bc->BsK– P.V. Bs+π– fake Bs

→use sideband data for bkg

Bc Branching   Fluction

Page 5: prospect for Bc->BsPi II (Bs->DsPi)

cut parameters

• pre selection

Philipp Mack ph.D thesis IEKP-KA/2007-10(2007)

Page 6: prospect for Bc->BsPi II (Bs->DsPi)

cut parameters

• BOX cut

Page 7: prospect for Bc->BsPi II (Bs->DsPi)

Bc->BsPiplots

PhiPi3Pi

K*K

only Vtx construct required

pre   selection

cut base

Page 8: prospect for Bc->BsPi II (Bs->DsPi)

PhiPi

3Pi

consideration• we estimated the numb

er of signal and background (asBc,Bs*Pi,other) in signal window.

M(Bc)-M(Bs) gauss fit

K*K

mean±3σ: signal window

Page 9: prospect for Bc->BsPi II (Bs->DsPi)

asBc background 1

PhiPi3Pi

K*K

after pre selection cut

asBc : PV Bs but able to reconstruct Bc combinatoraliy with a pion in fragme

ntation.

Page 10: prospect for Bc->BsPi II (Bs->DsPi)

asBc background  2

PhiPi3Pi

K*K

after BOX cut

asBc : PV Bs but able to reconstruct Bc combinator

aliy with some pion.

Page 11: prospect for Bc->BsPi II (Bs->DsPi)

calculation of n(expected)after pre selection cut

• Philipp Mack ph.D thesis IEKP-KA/2007-10(2007)

を用いた。

  

)σ()σ(

)σ(

)σ(

)1)(@3(36551),*(34711),(461505

164.0)(

047.0

)(

)()(

1

exp

fbPiKKPhiPin

BsBcBR

BsXpp

BcXpp

n

n

BsBRBsXpp

BsBRBsBcBRBcXpp ected

BOX

Bs

BOX

Bc

εis obtained from MC

how many events (Bc->BsPi)are obser

bed ?

and how many events (asBc bkg)are obs

erved?

mode signal[event]

bkg(pre)[event]”asBc”

bkg(pre)[event]”Bs*Pi”

bkg(pre)[event]”other”

PhiPi 15.3±2.44 3.8*10^-5 1.9*10^-6 1.2*10^-3

K*K 6.48±1.07 2.14*10^-5 1.6*10^-6 8.2*10^-4

3 Pi 4.28±0.90 2.69*10^-5 2.6*10^-7 1.3*10^-4

the number of event in signal window

Page 12: prospect for Bc->BsPi II (Bs->DsPi)

conclusion

• The “asBc” background is enough small after applying pre selection cut

• Bc->BsPi :”asBc” type background event is nearly negligible in DsPi mode.

Page 13: prospect for Bc->BsPi II (Bs->DsPi)

plan• estimation of other combinatorial background.• To reject combinatorial background using NN(well known).

•we checked the efficiency of the BOX cut of Bc->BsPi->DsPi->PhiPi(,K*K,3Pi).

•we estimated the effect of “asBc” type background after applied by pre selection -> negligible

•we estimated the effect of “BsX” type background after applied by preselection -> negligible

• combinatorial background looks dominant

summary

Page 14: prospect for Bc->BsPi II (Bs->DsPi)

buck up

Page 15: prospect for Bc->BsPi II (Bs->DsPi)

consideration

• signal Bc の mass window での asBc(bgd)の割合について

mean sigma signal window ( ±3σ )

PhiPi 9.20*10^-1

(±5.96*10^-1)

7.24*10^-3 (±7.24*10^-3)

0.90-0.94

K*K 9.20*10^-1

(±5.54*10^-1)

7.39*10^-3 (±7.88*10^-3)

0.90-0.94

3Pi 9.20*10^-1

(±5.54*10^-1)

6.58*10^-3 (±6.58*10^-3)

0.90-0.93

M(Bc)-M(Bs)の

gauss fit

*出来ればプロットと、パラメータを ROOT で出力

Page 16: prospect for Bc->BsPi II (Bs->DsPi)

ss

Page 17: prospect for Bc->BsPi II (Bs->DsPi)

• signal に関与しない領域( sideband )のData をもちいて back ground とする。

back ground について

signal sideband

Page 18: prospect for Bc->BsPi II (Bs->DsPi)

introduction

• QCD, EW  の良いテストベンチ (quarkonium 以外で唯一の heavy quark ふたつから成る粒子 )

• QCD 計算モデルの検証(特にクオークの束縛状態モデルや、重いクオーク系での有効理論の検証)– 質量– 寿命  etc…

• 各終状態への相対崩壊分岐比– 理論の検証や上記物理量の抽出に重要。– 理論予測では Bc->BsX  に次いで大きな分岐比を持つが、未発見

• Bs 振動や CP 位相安定性の測定に用いる、 Bs フレーバー同定のための Bs 寿命測定への影響を正しく考慮できる

Page 19: prospect for Bc->BsPi II (Bs->DsPi)

asBc background

asBc : PV Bs but able to reconstruct Bc combinatoraliy with a pio

n in fragmentation.

PhiPi3Pi

K*K

after pre selection cut


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