Dynamical Coupled Channel Approach for Meson Production Reaction T. Sato Osaka U./KEK  Motivation  Analysis of meson production reaction and dynamical.

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Presentation transcript:

Dynamical Coupled Channel Approach for Meson Production Reaction T. Sato Osaka U./KEK  Motivation  Analysis of meson production reaction and dynamical coupled channel model  extracting resonance parameters Resonance mass and width Role of reaction dynamics on resonance properties  N* and neutrino reaction  Summary contents

motivation Q: Why we investigate N*, what is key N* quantity? A1 masses and coupling constants are fundamental quantity that characterize low energy hadron physics well defined resonance parameters: pole(mass) and residue(coupling constants) A2 reveal how QCD is realized in low energy hadron physics In practice, we test spectrum, form factors predicted from effective theory of QCD nature of excited baryon can be significantly affected by the reaction dynamics

to proceed Determine high precision partial wave amplitude F(W) from accurate and complete experiments data are incomplete and have errors Extract resonance poles and residues from F(W) for complex W by using analytic continuation of F(W) analytic continuation can be done within known analytic structure of each approaches Our dynamical coupled channel approach reduce errors in extracting nucleon resonances by interpolating data by using dynamical reaction model implement essential element of non-perturbative QCD as much as we can extract resonance pole,residue provide interpretations of the extracted resonance parameters

Analysis of meson production reaction and dynamical coupled-channels (DCC) model

start from Hamiltonian of meson-baryon system Dynamical coupled-channels (DCC) model for meson production reactions Excited baryon continuum  Solve scattering equation(3dim) that satisfies three-body unitarity interaction Meson cloud Confined core Matsuyama, Sato, Lee, Phys. Rep. 439,193 (2007)

coupled-channels effect  N N,  s-channel u-channel t-channelcontact N* bare   N    N   coupled-channels effect

Dynamical Coupled-Channels analysis channels (  N,  N,  N, ,  N,  N) < 2 GeV < 1.6 GeV < 2 GeV ― channels (  N,  N,  N, ,  N,  N,K ,K  ) < 2.1 GeV < 2 GeV < 2.2 GeV # of coupled channels Fully combined analysis of  N,  N   N,  N, K , K  reactions !! Kamano, Nakamura, Lee, Sato, 2012  p   N  p   N  -p   n  p   p  p  K , K   p  K ,  K 

Partial wave amplitudes of pi N scattering Kamano, Nakamura, Lee, Sato, 2012 Previous model (fitted to  N   N data only) [PRC (2007)] Real partImaginary part preliminary

KY production reactions 1732 MeV 1845 MeV 1985 MeV 2031 MeV 1757 MeV 1879 MeV 1966 MeV 2059 MeV 1792 MeV 1879 MeV 1966 MeV 2059 MeV Kamano, Nakamura, Lee, Sato, 2012 preliminary

Kamano, Nakamura, Lee, Sato, 2012

Extracting resonance parameters

On-shell momentum Suzuki, Sato, Lee, Phys. Rev. C79, (2009) Phys. Rev. C 82, (2010) Method of analytic continuation deform the path of momentum integral for complex E find pole of T-matrix choosing appropriate sheets for each channels Singularity of meson exchange interaction

Mass, width and form factors of resonances A1 masses and coupling constants are fundamental quantity that characterize low energy hadron physics

Spectrum of N* resonances Real parts of N* pole values L 2I 2J PDG 4* PDG 3* Ours Kamano, Nakamura, Lee, Sato,2012 preliminary

Width of N* resonances Kamano, Nakamura, Lee, Sato 2012 preliminary

N-N* form factors at Resonance poles Suzuki, Julia-Diaz, Kamano, Lee, Matsuyama, Sato, PRL (2010) Suzuki, Sato, Lee, PRC (2010) Nucleon - 1 st D13 e.m. transition form factors Real partImaginary part Form factors(complex numbers) are derived from the residue of the amplitude at resonance pole. Identified with exact solution of fundamental theory (QCD)

Role of reaction dynamics on resonance properties ‘A2 reveal how QCD is realized in low energy hadron physics’

Resonance in coupled channel reaction Interesting example on the number of resonances in coupled channel reaction suppose a excited baryon couples with two meson-baryon channel one obtains poles on several sheets(uu,up,pu,pp) usually, only one pole on nearest sheet from physical sheet is relevant. That is used to characterize resonance In some case, more than one poles become relevant and they can be seen as resonances B1 M1 B2 M2

1 unphysical 2 unphysical sheet 1 physical 2 physical sheet 1 unphysical 2 physical sheet Im (E) Re (E) B A threshold 1threshold 2 Single excited state(bare) couples with two continuum channels  Two poles are generated on up(narrow) and uu(broad) sheet can be observed as resonances Toy model: Suzuki,Sato,Lee PRC (2009)

Pole positions of P11  threshold Im E (MeV) 1999 – 321 i 1820 – 248 i  N threshold 1357 – 76 i 1364 – 105 i Suzuki, Julia-Diaz, Kamano, Lee, Matsuyama, Sato, PRL (2010) 3 resonance pole out of 2 excited(bare) N* (6-channel model) mass shift of excited states from coupling with scattering state

Interpretation of form factor

G M (Q 2 ) for  N   (1232) transition Note: Most of the available static hadron models give G M (Q 2 ) close to “Bare” form factor. Full Bare

“Static” form factor from DSE-model calculation. (C. Roberts et al, 2011) “Bare” form factor determined from our DCC analysis (2010).  p  Roper e.m. transition

Collaborators J. Durand (Saclay) B. Julia-Diaz (Barcelona) H. Kamano (RCNP,JLab) T.-S. H. Lee (ANL,JLab) A. Matsuyama(Shizuoka) S. Nakamura (YITP,Kyoto,JLab) B. Saghai (Saclay) T. Sato (Osaka) C. Smith (Virginia, Jlab) N. Suzuki (Osaka) K. Tsushima (Adelaide,JLab)

Toward construction of unified model of lepton-nucleus interaction from a few hundred MeV to GeV region Y. Hayato(ICRR, U. of Tokyo), M. Hirai(Tokyo Science U.),H. Kamano(RCNP,Osaka U.),S. Kumano(KEK),S. Nakamura(YITP,Kyoto U.),K. Saio(Tokyo Science U.),T. Sato(Osaka U.),M. Sakuda(Okayama U.)  A new collaboration at J-PARC branch of KEK theory Center

Lepton-nucleus interactions in the new era of large  13 spring 2012: theta_13 from Daya Bay, RENO mass hirarchy and CP-phase .

DIS QE RES Atmospheric T2K  Less than 10% accuracy of the neutrino cross sections is required for the determination of mass hirarchy and CP-phase .  Neutrino experiments probe overlapping region among Quasi-elastic(QE), Resonance(RES), and Deep-inelastic scattering (DIS).

Neutrino reaction in resonance region W<2GeV  Reaction model for the delta(1232) region is available Sato,Uno,Lee PRC67(2003) CC Matsui,Sato,Lee PRC72(2005) NC, PV(e,e’) available neutrino reaction data are explained

+ non-resonance Rein Sehgal AP133(80) Alvarez-Ruso et al. PRC57(98) Lin et al. PRC52(95) Paschos et al. PRD65(02) Lalakulich et al. PRD71(05), PRD74(06) Leitner et al. PRC79(09) Hernandez et al. PRD76 (07),PRD81(10) Lalakulich et al. arXiv  Above Delta region, only single pion production reaction has been studied Opportunity to apply development of meson production reaction for neutrino reactions

Tot (including 2pi) K SL model (single pi via Delta) single pi eta Forward neutrino induced meson production reaction in nucleon resonance region : the first application of coupled channel approach Objective: * benchmark for the future full meson production model * eta,kaon production rate for back ground estimation of proton decay analysis Use PCAC for,

Next Tasks 1.Complete the extraction of resonance parameters including N-N* form factors 2.Analysis on the structure of major resonances(S11,D13) 3. Make predictions for J-PARC projects on πΝ -> ππΝ, ΚΛ… 4. Complete model of weak meson production reaction By extending the ANL-Osaka collaboration (since 1996)

Kamano, Nakamura, Lee, Sato, 2012

Single pion photoproduction Kamano, Nakamura, Lee, Sato, 2012 up to 1.6 GeV Previous model (fitted to  N   N data up to 1.6 GeV ) [PRC (2008)] Angular distribution Photon asymmetry 1137 MeV1232 MeV1334 MeV 1462 MeV1527 MeV1617 MeV 1729 MeV1834 MeV1958 MeV Kamano, Nakamura, Lee, Sato, MeV1232 MeV1334 MeV 1462 MeV1527 MeV1617 MeV 1729 MeV1834 MeV1958 MeV

Electromagnetic Helicity Amplitude

Analysis Database Pion-induced reactions (purely strong reactions) Pion-induced reactions (purely strong reactions) Photo- production reactions Photo- production reactions ~ 28,000 data points to fit SAID

Parameters : 1. Bare mass M 2. Bare vertex N* -> MB (C, Λ ) N = 14 [ ( ) n ], n = 1 or 2 = about 200 Determined by χ -fit to about 28,000 data points N* N*,MB N* 2

 N   (1232) form factors compared with Lattice QCD data (2006)  N   (1232) form factors compared with Lattice QCD data (2006) DCC