A search for deeply-bound kaonic nuclear states in (in-flight K - , N) reaction

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A search for deeply-boun d kaonic nuclear states in (in-flight K - , N) reac tion Hiroaki Ohnishi RIKEN

description

A search for deeply-bound kaonic nuclear states in (in-flight K - , N) reaction. Hiroaki Ohnishi RIKEN. Physics motivation. Detail study of the structure seen in 4 He(Kstop,N) reaction ( KEK-PS E471) Is that really signal from deeply bound K-nucleus? If so, Cross section? Decay Branch?. - PowerPoint PPT Presentation

Transcript of A search for deeply-bound kaonic nuclear states in (in-flight K - , N) reaction

Page 1: A search for deeply-bound kaonic nuclear states  in (in-flight K - , N) reaction

A search for deeply-bound kaonic nuclear states

in (in-flight K-, N) reaction

Hiroaki Ohnishi

RIKEN

Page 2: A search for deeply-bound kaonic nuclear states  in (in-flight K - , N) reaction

Physics motivation

• Detail study of the structure seen in4He(Kstop,N) reaction ( KEK-PS E471)

• Is that really signal from deeply bound K-nucleus? If so,– Cross section?– Decay Branch?

Using 3He with improved detector apparatus

Page 3: A search for deeply-bound kaonic nuclear states  in (in-flight K - , N) reaction

Basic parameters for the experiment• (K-,N) elementary process cross section

has peak structure about Kbeam~ 1.0 GeV

No magic momentum exist in (K,N) reaction

Beamline: K1.8BR or K1.1Beam: 1.0GeV/c K−Intensity: 0.8x106 /spill

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Concept of the detector system

• Liquid 3He target• Neutron counter in 0. degree• Kaon beam sweeping magnet

K- from K1.8BR or K1.1

Aerogel Cherenkov(beam π veto)

neutron

nTOF (E549 14×8)

1.0 GeV/c 1.2 ~ 1.5 GeV/c

15m Missing-mass resolution

~20MeV/c2 (FWHM)

Beam

Magnet

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Requirement on the detector around target system

• Target branch mode for this experiment– 3He(K-,n) Kpp, Kpp-> Λp-> pπp– All charged particle.– We will be able to measure this channel with both

missing mass and invariant mass, if we have GOOD tracking detector around target Cylindrical Detector System (CDS)

• There is another channel which might be interesting– 3He(K-,n) Kpp, Kpp-> ∑ p ->Λ p( γ ) ->pπp+(γ)

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Λand ∑channel• Invariant mass of pπp system (perfect detector,

kpp mass width =0, binding energy=100 MeV)

Invariant mass of Kpp (GeV/c2)

∑channel( γ missing)

Λchannelpπp

Momentum resolution of charged track in CDC

Parameter for CDCL ( Arm length), B( Magnetic Field)N (number of measured point)

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Test

• In case of B=0.5T, N=16

∑ channelΛ channel

L = 18cm

Invariant mass of Λp (MeV)

L = 30cm

Invariant mass of Λp (MeV)

∑ channelΛ channel

Simple simulation; Generate Kpp bound state. Generated particle momentum is smeared with expected resolution curve.

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980

400

75

6020

200

• 3He target in the middle of CDC• Trigger scintilator surrounding CDC • He based chamber gas need to be usedto minimize material

CDS at JPARC (CDS-J)

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Event display -Simulation using GEANT4

Detector simulationworks fine.

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Test-2; Λ reconstruction efficiency

• Λ produced @ (0,0,0) with emitted angle = 90 degree

Two or more hits on CDH

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reconstructed mass resolutionof and Kpp state

Λ mass resolution

Λ   momentum (MeV/c) momentum (MeV/c)

Kpp state

σ(

MeV

σ(

MeV

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Estimation of event rate• Forward neutron counter acceptance~ 0.0194 sr• Cross section of kpp = 10 μ b • Coincidence rate between CDC hit and forward neutron

( more than 1 particle hit on CD-Hodoscope ) – fraction of the neutron detected event with Λ reconstructed in CDC

~ 50 %– fraction of the neutron detected event with Λ+p reconstructed in CDC

~ 47 %

0.0194

0.049

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Yield estimation (K-pp)

• neutron detection (efficiency~30%) : 300ev/day• 1/3 of Kpp decay to Λ+p or Σ0+p

+ Λ coincidence (CDS) : 50ev/day+ (Λ+p) coincidence (CDS) : 47ev/day

• tracking eff., DAQ eff., analysis eff. etc.• 1 month ~ 100 shifts will be necessary to have e

nough (~1500 ) statistics.

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Need to be done• Background estimation again

– Elastic scattering, charge exchange reaction• p(K-, p)K- , n(K-, n)K-, p(K-, n)K0, p(K-, K0

L)n

– Quasi-free hyperon production• p(K-, Λ)π0, n(K-, Λ)π-, N(K-, Σ)π

– Two-nucleon absorption ?• K- + “pn” → Λ+n, Σ0+n, Σ-+p

– Other backgrounds are in unbound region.

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Detectors

• Beam line chambers:• Liquid 3He target• CDS

– Solenoid magnet– CDC (chamber + electronics)

– Cylindrical Hodoscope• Scintilator hodoscpe

• Beam ID counter

CDCKURAMA

DC1DC2

DC3

DC4

Neutr

on

Counte

rneed to construct

Already exist• Neutron Counter• Beam sweeping magnet

– ( any dipole will be OK, but required large Bdl )

- SKS???

Future upgradeForward proton spectrometer

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Energy loss correction

Before correction Afterc orrection

Plot : Δp (generate-Reconstruct) vs. Generated momentum

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Λ reconstructed mass resolutionbefore and after e-loss correction

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Test-1; Momentum resolutionSimulation and simple calculation

Point ; Proton generated at (0,0,0) emitted angle =90. degree momentum reconstruction done using hot position on CDC with position resolution

Line; Expected momentum resolution Calculated with B, arm length, Material budget etc.

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Some concerns

• Beam sweeping magnet– Now we (still) considered KAMAE magnet

• CDS magnet will be designed and producing in JFY18

• CDC construction will be start during JFY19

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