The Hadron Physics Program at COSY-ANKE: selected results

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The Hadron Physics Program at COSY-ANKE: selected results Baryons2013 International Conference on the Structure of Baryons June 24th – 28th 2013, Glasgow The Hadron Physics Program at COSY-ANKE: selected results June 26, 2013 | Andro Kacharava (JCHP/IKP, FZ-Jülich)

Outline Introduction SPIN physics program: selected results Overview of the program Experimental facilities (COSY, ANKE) SPIN physics program: selected results Nucleon-Nucleon scattering Pion production Hyperon-Nucleon interaction Future measurements

Introduction: Program overview Goal: Study of 3-body final states aiming to extract basic spin-dependent two-body scattering information Tools: • Hadronic probes (p,d) • Double polarization (beam and target) Topics: 1. NN scattering ↔ pp- and np-amplitudes, nuclear forces 2. Meson production ↔ NNπ amplitudes (PWA), ChPT 3. Strangeness production ↔ YN interaction, N scattering lengths COSY proposal #152 ArXiv:nucl-ex/0511028

Introduction: COSY storage ring COSY (COoler SYnchrotron) at Jülich (Germany) Energy range: 0.045 – 2.8 GeV (p) 0.023 – 2.3 GeV (d) Max. momentum ~ 3.7 GeV/c Energy variation (ramping mode) Electron and Stochastic cooling Internal and external beams High polarization (p,d) Spin manipulation Hadronic probes: protons, deuterons Polarization: beam and targets

Introduction: COSY overview Hadron physics with hadronic probes Experimental set-ups: ANKE WASA EDM (BNL/JEDI) PAX TOF (ext.) WASA ANKE EDM PAX TOF … the machine for hadron spin physics

Apparatus: ANKE spectrometer PIT S. Barsov et al., NIM A 462, 364 (1997) Main features: Excellent Kaon identification (Positive and Negative) Low energy proton (spectator) detection (STT) Di-proton ({pp}s) selection (by FD) Polarized (unpolarized) dense targets STT

M. Mikirtychiants et al., NIM A 721, 83 (2013) Apparatus: PIT at ANKE Polarized Internal Target (PIT): Polarised H (D) gas (ABS) in the cell • Qy = 0, -1, +1, high degree >90% • Density ≥ 1013 cm-2 Storage cell: 20 x 15 x 390 mm3 Lamb-shift Polarimeter COSY beam M. Mikirtychiants et al., NIM A 721, 83 (2013)

NN scattering: Motivation (pp) Description of nucleon-nucleon interaction requires precise data for Phase Shift Analysis (PSA) COSY-EDDA collaboration produced wealth of data (35°<θp<90°) for pp elastic scattering Large impact on PSA > 0.5 GeV: Significantly reduced ambiguities in I=1 phase shifts No exp. data at smaller angles (θp<35°) above Tp=1.0 GeV d/d (pp) Ay (pp) EDDA ANKE F. Bauer et al., PRL 90, 142301 (2003) M. Altmeier et al., PRL 85, 1819 (2000)

NN scattering: Motivation (np) np charge-exchange R. Arndt: “Gross misconception within the community that np amplitudes are known up to a couple of GeV. np data above 800 MeV is a DESERT for experimentalists.” d/d (np) ANKE np forward np charge-exchange Ayy (np) ANKE is able to provide the experimental data for both: pp and np systems and improve our understanding of NN interaction ANKE np forward

NN scattering: Measurements at ANKE np system: different isospin channel via Charge-Exchange deuteron breakup: ↓ p n d → ↑ n ↑ p ↑ psp p D deuteron beam: dp→{pp}S (00)+n deuteron target: pd→{pp}S(1800)+n dp observables: d/d, T20, T22, CN,N quasi-free np observables: Ay, Ayy, Cyy, Cxy,y Transition from d → (pp)1S0: pn  np spin flip np spin-dependent ampl.s: Epp < 3 MeV, {pp}s 2 22 20 ,        T dq d

NN scattering: pp elastic dσ/dΩ at 8 beam energies: Tp = 1.0, 1.6, 1.8, 2.0, 2.2, 2.4, 2.6, 2.8 Precision measurements: • Luminosity by Schottky technique ~ 2% • Absolute cross section ~ 5% Details: Stein et al., PR ST-AB 11, (2008) Tp = 1.0 GeV SAID • ANKE Preliminary Tp = 2.8 GeV Tp = 2.0 GeV SAID • ANKE SAID • ANKE

NN scattering: pp elastic (Ay) ANKE exp., April 2013, on-line (fast) analysis Tp = 0.8 GeV Ay for pp elastic (ANKE) at 6 beam energies: Tp = 0.8, 1.6, 1.8, 2.0, 2.2, 2.4 FD and STT detection system is used; Analysis in progress ... Beam polarization from EDDA <Py> ≈ 50 to 65% (Preliminary)  SAID † ANKE + ANKE SAID ANKE Preliminary Tp = 2.0 GeV ANKE data shows different shape compared with SAID predictions at higher energies !  SAID † ANKE + ANKE

NN scattering: np system D.Chiladze et al. EPJA 40, 23 (2009) Di-proton program: {pp} in 1S0 state Deuteron breakup: dp  {pp}sn (polarized beam) np-data at Td = 1.2 GeV: Proof of method ! theory: Impulse approximation with current SAID input [DB&CW, NPA 467, 575, (1987)] Axx (T22) Td = 1.2 GeV Ayy (T20) Achievements: Method works at Td = 1.2 GeV Application to higher energies Td=1.6, 1.8, 2.27 GeV (for an angular range up to θc.m. < 350) Tn = 600 MeV  SAID np amplitudes Goal: deduce the energy dependence of the spin-dependent np-elastic amplitudes

NN scattering: np system (dσ/dq, Aii) D.Mchedlish. et al., EPJA 49, 49 (2013) dp  {pp}sn Td = 1.6 GeV (800 MeV/A) SAID ANKE Td = 1.8 GeV (900 MeV/A) Td = 2.27 GeV (1135 MeV/A) reduced by 25%

D.Mchedlish. et al., EPJ A 49, 49 (2013) NN scattering: np system (Ay, Ci,i) D.Mchedlish. et al., EPJ A 49, 49 (2013) Di-proton system, Epp < 3 MeV New: measurements for Cx,x and Cy,y dp → {pp}sn → Td = 1.2 GeV Td = 1.2 GeV Td = 2.27 GeV Td = 2.27 GeV Problem with reduced by 25% Challenge: put info (about np spin-dependent amplitudes) into the SAID program !

NN scattering: np with Δ-isobar Di-proton program: {pp} in 1S0 state (Epp < 3 MeV) • deuteron breakup: dp  {pp}s D0 (polarized) • spin transfer in the process: np  pD0 first measurement (at 2.3 GeV) ! significant differences (D0 and n): - relative sign of A´s interchanged - A´s ~ 0 for low momentum transfer Td = 2.3 GeV n D0 → dp {pp}s+X D0 n D. Mchedlishvili et al., arXiv:nucl-ex/1305.54 16

NN scattering: np → pΔ0 channel dp  {pp}s+X Mchedlishvili et al., arXiv:nucl-ex/1305.54 Td = 1.6 GeV Direct mechanism: ∆ isobar direct production by the one pion exchange Td = 1.8 GeV Exchange mechanism: ∆ isobar excites inside the projectile deuteron Pion-nucleon are from different vertices I=1/2 and I=3/2 both are allowed Td = 2.27 GeV • Direct one-pion-exchange model for npp0 works fine for high Mx; • Search for other mechanisms that might dominate near N thresh.; Further theory work is needed !

NN scattering: np → pΔ0 channel dp→{pp}s∆0 high mass region: 1.19 < MX < 1.35 GeV/c2 dp→{pp}sn at Td = 1.2 GeV → COMPARE ! Differences: Signs are flipped for all Td Axx and Ayy are small at qt=0 Data will provide further impetus to the construction of more refined np→p∆0 models ! next step: pd{pp}sX measur. at higher proton energies

Pion production: Physics case Extension of ChPT to the NN→NNπ process A full data set of all observables in pp → {pp}s0 and np → {pp}s- Extract the relevant PW amplitudes and test the ChPT predictions ( is in a p-wave, initial & final NN-pairs in S-wave, di-proton {pp}s in 1S0 state) pp → {pp}s0 includes 3P0 → 1S0 s, 3P2 → 1S0 d and 3F2 → 1S0 d np → {pp}s- adds 3S1 → 1S0 p and 3D1 → 1S0 p p-wave amp.s (M pS, MpD) give access to the 4Nπ contact operator, controlled by the Low Energy Constant (LEC) d 3N scattering NN NN V. Baru et al., PRC 85, (2009) A. Filin et al., PLB 681, (2009) LEC d connects different low-energy reactions: pp→de+ν, pd→pd, γd→nnπ+ Final goal is to establish that the same LEC controls NN→NNπ !

Pion production: π0 channel dσ/dΩ and Ay in pp→{pp}sπ0 Near threshold at Tp=353 MeV D. Tsirkov et al., PLB 712, 370 (2012) Ay is large due to s-d interference ! ANKE ○ CELSIUS well represented by retaining only pion s and d waves, no evidence for high PW’s; assuming coupling between NN-channels and invoking Watson theorem allows to estimate corresponding amplitudes with their phases: MsP, MdP and MdF

Pion production: π− channel dσ/dΩ and Ay in pn→{pp}sπ- Tp=353 MeV S. Dymov et al., PLB 712, 375 (2012) --- best fit  global fit • ANKE ▲ TRIUMF H. Hahn et al., PRL 82 (1999) F. Duncan et al., PRL 80 (1998) both observables are described in terms of s-, p-, and d- wave pion amplitudes; an amplitude analysis of the combined data sets allowed to obtain: MsP, MdP, MdF, M pS, MpD

Pion production: π− channel Ax,x and Ay,y in np→{pp}sπ- (Tp=353 MeV) All Observables in np→{pp}sπ- (ANKE data) Ay,y ≡ 1 conservation laws 1 2 Ax,z measurement in: pp→{pp}sπ0 will test the PWA assumptions pn→{pp}sπ- will choose between the solutions 3 S. Dymov et al, Acc. in PRC, arXiv:nucl-ex/1304.36 Data will allow a robust PW decomposition for both channels and determine relevant pion p-wave production strength making contact with ChPT theory !

Strangeness: YN interaction p p  K+ Y N (mostly COSY data) ▲●○ pp → pK+Λ ■□ pp → pK+Σ0 without FSI (....) with Yp FSI () T. Roźek et al., PLB 643, 251 (2006) Importance of Final State Interaction of p system Incoherent sum of 3S1 and 1S0 FSI with unknown relative strengths Spin dependence of FSI is unknown  leaves too much ambiguity in the theor. modeling No direct measurements exist !

pp → K+(Λp) spin correlation CNN Strangeness: Spin-singlet/triplet Λp interaction Separation of spin-singlet (as) and triplet (at) Λp production amplitudes and final state interactions through the measurement of: pp → K+(Λp) spin correlation CNN Experimental information: Some data on low energy (spin-averaged) Λp total elastic cross sections; Binding energies of hypernuclei suggest spin singlet force as is more attractive than at ; Λp FSI in K- d → π− (Λp) is sensitive to S-wave spin-triplet; FSI of pp → K+(Λp) is unknown mixture of as and at ; Precise (inclusive) measurements carried out at SATURNE and HIRES/COSY; HIRES: global fit of all relevant data gave best fit with purely singlet (Λp) amplitude Better to measure in a single experiment ! COSY proposal #219 (2013) 24

Strangeness: Spin-singlet/triplet Λp interaction Further information: COSY-TOF has clearly shown dominance of N* prodiction in pp → K+(Λp): suggests S-wave final state dominance; In the near-threshold region there are two pp → K+(Λp) final S-wave production amplitudes: Μ1 = [ W1,s ηf p • εi + iW1,t p • (εi X εf)] f • i The unpolarized cross section is proportional to: I (pp → K+Λp) = ¼ (|W1,s|2 + 2 |W1,t|2) The spin-correlation picks out purely the singlet: I (pp → K+Λp) CNN (pp → K+Λp) = ¼ |W1,s|2 The ratio of spin-triplet to spin-singlet production is fixed completely by spin-correlation: [ 1 - CNN (pp → K+Λp) ] / 2•CNN = |W1,t|2 / |W1,s|2 The first aim of exp.: what fraction of the production is associated with spin-singlet and triplet (Λp) ? There will be a tremendous enhancement near Λp threshold due to very strong FSI ! S. Abd El-Samad et al., PLB 688, 142 (2010) G. Fäldt and C. Wilkin, EPJ A 24, 431 (2005) A.Gasparyan et al., PRC 69, 034006 (2004) 25

G. Fäldt and C. Wilkin, EPJ A 24, 431 (2005) Strangeness: Spin dependence of the p force Each of the W1,t and W1,s will have own FSI factor, depending on spin-triplet/singlet scattering lenghts; We want to measure CNN as a function of the kaon momentum in the region of Λp final state interaction peak; Simple π+ρ exchange model near threshold suggests that singlet production is 5 times stronger than triplet  will give globally CNN ≈ 0.84. ANKE has considarable experience in detecting K+p correlations and able to measure such an observable ! HIRES/COSY PLB 687, 31 (2010) …. phase-space  combined fit …. spin aver. par.  combined fit G. Fäldt and C. Wilkin, EPJ A 24, 431 (2005) 26

Future measurements: ANKE experiments Double polarization: (i) pn  np (spin observables) (ii) np  {pp}sp- (Axz parameter) (iii) pp  K+Lp (CNN coefficient) All experiments are approved and scheduled for 2013/14 ! 27

Summary COSY - unique opportunities for hadron physics with polarized hadronic probes (beam & target) – High precision + Spin ANKE state-of-the art facility to investigate a broad and exciting field of physics Physics: “NN interaction, ChPT, FSI ” – selected examples and further plans at ANKE New opportunities to explore longitudinal polarization using Siberian Snake at COSY

Many thanks to the conference organizers ! The END Many thanks to the conference organizers !

Spare slides

C. Wilkin, Acta. Phys. Polon. Suppl. 2, 89 (2009) Strangeness: K+K- pair production at ANKE pp → ppK+K- Production of kaon pairs below the and above φ-threshold can be understood in terms of pp & Kp FSI The shapes of Kp and Kpp invariant masses are strongly influenced by the K-p interaction ! RKp shows preference for low values of MKp It has been suggested (CW) this may connected with the production of the L(1405) excited hyperon assuming the decay N* K+ L(1405) The strength of the KN intercation important element in the iterpretation of possible kaon nuclear systems, such as deeply bound K-pp states. K+p K+pp K-p K-pp Y. Maeda et al., PRC 77, 015294 (2008) RKp RKpp C. Wilkin, Acta. Phys. Polon. Suppl. 2, 89 (2009) Q.I. Ye et al., PRC 87, 065303 (2013) 31

Physics at COSY using longitudinally polarized beams: Snake Concept Should allow for flexible use at two locations Fast ramping (< 30s) Cryogen-free system ANKE-location PAX-location EDDA Bdl (Tm) pn→{pp}sπ- at 353 MeV 3.329 PAX at COSY 140 MeV 1.994 BUP at COSY 30-50 MeV 1.165 Tmax at COSY 2.88 GeV 13.887 180o

ANKE Silicon Tracking Telescopes: