INPC2013,June 2-7, 2013, Firenze 1 Neutron Skin Thickness of 208Pb and Constraints on Symmetry Energy Atsushi Tamii Research Center for Nuclear Physics.

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INPC2013,June 2-7, 2013, Firenze 1 Neutron Skin Thickness of 208Pb and Constraints on Symmetry Energy Atsushi Tamii Research Center for Nuclear Physics (RCNP) Osaka University, Japan I.Poltoratska, P. von Neumann-Cosel and RCNP-E282 Collaboration INPC2013, June 2-7, 2013, Firenze

Contents Symmetry Energy, Neutron Skin, and Electric Dipole Response of 208 Pb Experimental Method proton inelastic scattering from 208 Pb Results

INPC2013,June 2-7, 2013, Firenze Determination of the Symmetry Energy Term in EOS. Lattimer et al., Phys. Rep. 442, 109(2007) Accreting neutron star/white dwarf, X-Ray burst, Superburst Neutron Star Mass and Radius Neutron Star Structure Core-Collapse Supernova Neutron Star Cooling Nucleosynthesis K. Sumiyoshi, Astrophys. J. 629, 922 (2005) Langanke and Martinez-Pinedo

INPC2013,June 2-7, 2013, Firenze Nuclear Equation of State (EOS) K sym is discussed from studies of e.g. isoscalar giant monopole resonances (ISGMRs). Determination of L is becoming important. Symmetry energy L: Slope Parameter EOS for Energy per nucleon Saturation Density ~0.16 fm -3 (Baryonic Pressure)

INPC2013,June 2-7, 2013, Firenze Neutron density Proton density Neutron rms radius Proton rms radius Neutron Skin and the Density Dependence of the Symmetry Energy Neutron skin thickness Density dependence of the symmetry energy Density distribution of protons and neutrons in a nucleus X. Roca-Maza et al., PRL106, (2011)

INPC2013,June 2-7, 2013, Firenze PREX at J-Lab: Z 0 of weak interaction : sees the neutrons p n Electric charge 1 0 Weak charge Parity Violating Asymmetry Model independent determination of the neutron skin thickness Neutron Skin Thickness Measurement by Electroweak Interaction S. Abrahamyan et al., PRL108, (2012) C.J. Horowitz

INPC2013,June 2-7, 2013, Firenze Neutron Skin Thickness Measurement by Electroweak Interaction PREX PREX Result: S. Abrahamyan et al., PRL108, (2012) Theor. Calc.: X. Roca-Maza et al., PRL106, (2011) The model independent determination of  R np by PREX is quite important but the present accuracy is limited.

INPC2013,June 2-7, 2013, Firenze P.-G. Reinhard and W. Nazarewicz, PRC 81, (R) (2010). Covariance analysis of energy density functional calculations with Skrym SV-min effective interaction. Neutron Skin Thickness Measurement by Electromagnetic Interaction Strong correlation between the (electric) dipole polarizability and the neutron skin of 208 Pb

INPC2013,June 2-7, 2013, Firenze (Electric) Dipole Polarizability Inversely energy weighted sum-rule of B(E1)

INPC2013,June 2-7, 2013, Firenze SnSn SpSp Particle ( neutron ) separation energy 0 (PDR) GDR g.s. oscillation of neutron skin against core? oscillation between neutrons and protons E1 1 - core neutron skin Low-Lying Dipole Strength Electric Dipole (E1) Response E1 response, PDR, and M1 of other nuclei covered by P. von Neumann-Cosel (in this session) PDR of a deformed nucleus, 154 Sm NS115 poster by A. Krugmann

INPC2013,June 2-7, 2013, Firenze Coulomb Excitation at 0 deg. Excited State Target Nucleus Real Photon Measurements, NRF and ( ,xn) Probing EM response of the target nucleus Decay  -rays or neutrons are measured. Select low momentum transfer (q~0) kinematical condition, i.e. at zero degrees Excited State Target Nucleus Missing Mass Spectroscopy with Virtual Photon Insensitive to the decay channel. Total strengths are measured. Only the scattered protons are measured. EM Interaction is well known (model independent) q,q,

INPC2013,June 2-7, 2013, Firenze An electromagnetic probe (Coulomb excitation) High-resolution (20-30keV), high (~90%)/uniform efficiency Covers a broad Ex of 5-25MeV Insensitive to the decay property Requires small amount of target (several mili-gram) and a few days of beam time Applicable to stable nuclei Proton Inelastic Scattering at Forward Angles

INPC2013,June 2-7, 2013, Firenze High-resolution polarized (p,p’) measurement at zero degrees and forward angles Experimental Method

INPC2013,June 2-7, 2013, Firenze High-resolution Spectrometer Grand Raiden High-resolution WS beam-line (dispersion matching) Research Center for Nuclear Physics, Osaka Univ.

INPC2013,June 2-7, 2013, Firenze Spectrometers in the 0-deg. experiment setup Intensity : 1-8 nA As a beam spot monitor in the vertical direction Dispersion Matching Polarized Proton Beam at 295 MeV Focal Plane Polarimeter AT et al., NIMA605, 326 (2009) 208 Pb target: 5.2 mg/cm 2

INPC2013,June 2-7, 2013, Firenze

Excellent agreement between (p,p’) and ( ,  ’) below ~S n I. Poltoratska, PhD thesis B(E1): low-lying discrete states

INPC2013,June 2-7, 2013, Firenze Neglect of data for  >4: (p,p´) response too complex Included E1/M1/E2 or E1/M1/E3 (little difference) B(E1): continuum and GDR region Method 1: Multipole Decomposition

INPC2013,June 2-7, 2013, Firenze spinflip / non-spinflip separation Polarization observables at 0° E1 and M1 decomposition T. Suzuki, PTP 103 (2000) 859 E1 M1 model-independent B(E1): continuum and GDR region Method 2: Decomposition by Spin Observables

INPC2013,June 2-7, 2013, Firenze Comparison between the two methods Total  S = 1  S = 0

INPC2013,June 2-7, 2013, Firenze I. Poltoratska, PhD thesis Excellent agreement among three measurements around the GDR bump region

INPC2013,June 2-7, 2013, Firenze E1 Response of 208 Pb and  D AT et al., PRL107, (2011) combined data The dipole polarizability of 208 Pb has been precisely determined.

INPC2013,June 2-7, 2013, Firenze Correlation Between Dipole Polarizability and Neutron Skin Thickness J. Piekarewicz et al., PRC85, (2012)

INPC2013,June 2-7, 2013, Firenze Correlation Between Dipole Polarizability and Neutron Skin Thickness Theoretical models can be much constrained if precise data on the neutron skin thickness is also available (but not).

INPC2013,June 2-7, 2013, Firenze Correlation Between Dipole Polarizability and Neutron Skin Thickness

INPC2013,June 2-7, 2013, Firenze Neutron Skin Thickness Measurement by Electromagnetic Interaction PES: Proton Elastic Scattering, Zenihiro et al., PRC.

INPC2013,June 2-7, 2013, Firenze Based on the work by X. Roca-Maza et al., PRL106, (2011) DP: Dipole Polarizability L  ±15 MeV

INPC2013,June 2-7, 2013, Firenze Gaussian weight func. L  ±18 MeV Determination of Symmetry Energy

INPC2013,June 2-7, 2013, Firenze DP: Dipole Polarizability HIC: Heavy Ion Collision PDR: Pygmy Dipole Resonance IAS: Isobaric Analogue State FRDM: Finite Range Droplet Model (nuclear mass analysis) n-star: Neutron Star Observation  EFT: Chiral Effective Field Theory Determination of Symmetry Energy M.B. Tsang et al., PRC86, (2012). I. Tews et al., PRL110, (2013)

INPC2013,June 2-7, 2013, Firenze L  45±18 MeV J=30.9±1.5 MeV M.B. Tsang et al., PRC86, (2012). and this work DP: Dipole Polarizability HIC: Heavy Ion Collision PDR: Pygmy Dipole Resonance IAS: Isobaric Analogue State FRDM: Finite Range Droplet Model (nuclear mass analysis) n-star: Neutron Star Observation  EFT: Chiral Effective Field Theory Determination of Symmetry Energy DP: I. Tews et al., PRL110, (2013)

INPC2013,June 2-7, 2013, Firenze The dipole polarizability of 208 Pb has been precisely measured as  D =20.1±0.6 fm 3 /e 2 Theoretical models will be much constrained if a precise model-independent data on neutron skin thickness becomes available. Summary By using theoretical models, the measured  D of 208 Pb constraints the symmetry energy parameters as L  45±18 MeV and J=30.9±1.5 MeV. The obtained constraints and those from other works look quite consistent with each other.

INPC2013,June 2-7, 2013, Firenze 32 Collaborators RCNP, Osaka University A. Tamii, H. Matsubara, H. Fujita, K. Hatanaka, H. Sakaguchi Y. Tameshige, M. Yosoi and J. Zenihiro Dep. of Phys., Osaka University Y. Fujita Dep. of Phys., Kyoto University T. Kawabata CNS, Univ. of Tokyo K. Nakanishi, Y. Shimizu and Y. Sasamoto CYRIC, Tohoku University M. Itoh and Y. Sakemi Dep. of Phys., Kyushu University M. Dozono Dep. of Phys., Niigata University Y. Shimbara IKP, TU-Darmstadt P. von Neumann-Cosel, A-M. Heilmann, Y. Kalmykov, I. Poltoratska, V.Yu. Ponomarev, A. Richter and J. Wambach KVI, Univ. of Groningen T. Adachi and L.A. Popescu IFIC-CSIC, Univ. of Valencia B. Rubio and A.B. Perez-Cerdan Sch. of Science Univ. of Witwatersrand J. Carter and H. Fujita iThemba LABS F.D. Smit Texas A&M Commerce C.A. Bertulani GSI E. Litivinova RCNP-E282

INPC2013,June 2-7, 2013, Firenze Thank You

INPC2013,June 2-7, 2013, Firenze Application of the PDR : constraints on the symmetry energy Exp. Data: 68 Ni : O. Wieland et al, PRL 102, (2009) 132,130 Sn: A. Klimkiewicz et al., PRC 76, (R) (2007) 208 Pb: I. Poltoratska et al., PRC 85, (R) (2012) Theoretical dependences of pygmy EWSR on J and L are determined using relativistic energy density functionals spanning the range of J and L values. Available experimental data provide constraints on theoretical models. Similar approach but different theory  A. Carbone et al, PRC 81, (R) (2010) DD-ME

INPC2013,June 2-7, 2013, Firenze L  45±18 MeV J=30.9±1.5 MeV M.B. Tsang et al., PRC86, (2012). and this work DP: Dipole Polarizability HIC: Heavy Ion Collision PDR: Pygmy Dipole Resonance IAS: Isobaric Analogue State FRDM: Finite Range Droplet Model (nuclear mass analysis) n-star: Neutron Star Observation  EFT: Chiral Effective Field Theory Determination of Symmetry Energy DP: I. Tews et al., PRL110, (2013) 208 Pb PDR EWSR Analysis with DD-ME by N. Paar

INPC2013,June 2-7, 2013, Firenze Constraining the symmetry energy from dipole polarizability J=(32.6±1.4) MeV Theoretical constraints on the symmetry energy at saturation density (J) and slope of the symmetry energy (L) from dipole polarizability (α D ) using relativistic nuclear energy density functionals Exp. data from polarized proton inelastic scattering, α D =18.9(13)fm 3 /e 2 A. Tamii et al., PRL. 107, (2011) L=(50.9±12.6) MeV DD-ME

INPC2013,June 2-7, 2013, Firenze Setup for E282&E316

INPC2013,June 2-7, 2013, Firenze Spin Precession in the Spectrometer  p : precession angle with respect to the beam direction  b : bending angle of the beam g: Lande’s g-factor  : gamma in special relativity

INPC2013,June 2-7, 2013, Firenze SnSn SpSp ( ,xn) GR and Continuum (Main Strength) Discrete (Small Strength) Particle ( neutron ) separation energy (p,p’) 0 PDR IVGDR g.s. 208 Pb( ,  ) M1 strength measured by R.M. Laszewski et al, PRL61(1988)1710 Electric Dipole (E1) Response ( ,  ’) NRF

INPC2013,June 2-7, 2013, Firenze Relativistic Quasiparticle Time Blocking Approximation Quasiparticle Phonon Model up to 130 MeV 20.1±0.6 fm 3 /e 2 I. Poltoratska, PhD thesis Electric Dipole Polarizability

INPC2013,June 2-7, 2013, Firenze Steiner et al., Phys. Rep (2005) 核子当たりのエネル ギー Nucleon Density (fm -3 ) E/A (MeV) E/N (MeV) Neutron Density (fm -3 ) Nuclear Equation of State (EOS) Neutron Matter (  =1) Prediction of the neutron matter EOS is much model dependent. Neutron Matter (  =1) Symmetry Energy (and Coulomb) Nuclear Matter (  =0)

INPC2013,June 2-7, 2013, Firenze Lattimer et al., arXiv v1(2012) Constant term of the Symmetry Energy Slope Parameter of the Symmetry Energy Determination of Symmetry Energy Determination of the dipole polarizability of 208 Pb strongly constrains the symmetry energy. Calc. for 208 Pb dipole polarizability by J. Piekarewicz “The concordance of experimental, theoretical and observational analyses suggests that neutron star radii, in the mass range 1 M -2 M, lie in the narrow window 11 km < R < 12 km.” See also, M.B. Tsang et al., PRC86, (2012).