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Roper state from overlap fermions

The Roper state is extracted with valence overlap fermions on a 2 + 1 -flavor domain-wall fermion lattice (spacing a = 0.114 fm and mπ = 330 MeV) using both the sequential empirical Bayes (SEB) method and the variational method. The results are consistent, provided that a large smearing-size interpo...

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Published in:Physical review. D 2020-03, Vol.101 (5), p.1, Article 054511
Main Authors: Sun, Mingyang, Chen, Ying, Wang, Gen, Alexandru, Andrei, Dong, Shao-Jing, Draper, Terrence, Fallica, Jacob, Gong, Ming, Lee, Frank X., Li, Anyi, Liang, Jian, Liu, Keh-Fei, Mathur, Nilmani, Yang, Yi-Bo
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creator Sun, Mingyang
Chen, Ying
Wang, Gen
Alexandru, Andrei
Dong, Shao-Jing
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Liang, Jian
Liu, Keh-Fei
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description The Roper state is extracted with valence overlap fermions on a 2 + 1 -flavor domain-wall fermion lattice (spacing a = 0.114 fm and mπ = 330 MeV) using both the sequential empirical Bayes (SEB) method and the variational method. The results are consistent, provided that a large smearing-size interpolation operator is included in the variational calculation to have better overlap with the lowest radial excitation. The SEB and variational calculation with large smearing size are also carried out for an anisotropic clover lattice with similar parameters (spatial lattice spacing as = 0.12 fm and pion mass mπ = 396 MeV) and obtain consistent results. However, these calculations with clover fermions give a Roper mass of mR = 1.92 (6) GeV, while the same approach with overlap fermions finds the Roper ≈ 280 MeV lower, at mR = 1.64 (9) GeV, for identical valence pion mass. The fact that the prediction of the Roper state by overlap fermions is consistently lower than those of clover fermions, chirally improved fermions, and twisted-mass fermions over a wide range of pion masses has been dubbed a "Roper puzzle." To understand the origin of this difference, we study the hairpin Z -diagram in the isovector scalar meson (a0) correlator in the quenched approximation. The lack of quark loops in the quenched approximation turns the a0 correlator negative; giving rise to a ghost "would-be" η π state. Comparing the a0 correlators for valence clover and overlap fermions, at a valence pion mass of 290 MeV, on three quenched Wilson-gauge lattices, we find that the spectral weight of the ghost state with clover fermions is smaller than that of the overlap at a = 0.12 fm and 0.09 fm-the ratios of the Wilson ghost-state magnitudes (correlator minima) are about half of those of overlap-whereas, the whole a0 correlators of clover and overlap at a = 0.06 fm coincide within errors. This suggests that chiral symmetry is restored for clover at a ≤ 0.06 fm and that the Roper mass should agree between clover and overlap fermions toward the continuum limit. We conclude that the present work supports a resolution of the "Roper puzzle" due to Z-graph type chiral dynamics. This entails coupling to higher components in the Fock space (e.g., Nπ, Nππ states) to induce the effective flavor-spin interaction between quarks as prescribed in the chiral quark model, resulting in the parity-reversal pattern as observed in the experimental excited states of N, Δ and Λ.
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The results are consistent, provided that a large smearing-size interpolation operator is included in the variational calculation to have better overlap with the lowest radial excitation. The SEB and variational calculation with large smearing size are also carried out for an anisotropic clover lattice with similar parameters (spatial lattice spacing as = 0.12 fm and pion mass mπ = 396 MeV) and obtain consistent results. However, these calculations with clover fermions give a Roper mass of mR = 1.92 (6) GeV, while the same approach with overlap fermions finds the Roper ≈ 280 MeV lower, at mR = 1.64 (9) GeV, for identical valence pion mass. The fact that the prediction of the Roper state by overlap fermions is consistently lower than those of clover fermions, chirally improved fermions, and twisted-mass fermions over a wide range of pion masses has been dubbed a "Roper puzzle." To understand the origin of this difference, we study the hairpin Z -diagram in the isovector scalar meson (a0) correlator in the quenched approximation. The lack of quark loops in the quenched approximation turns the a0 correlator negative; giving rise to a ghost "would-be" η π state. Comparing the a0 correlators for valence clover and overlap fermions, at a valence pion mass of 290 MeV, on three quenched Wilson-gauge lattices, we find that the spectral weight of the ghost state with clover fermions is smaller than that of the overlap at a = 0.12 fm and 0.09 fm-the ratios of the Wilson ghost-state magnitudes (correlator minima) are about half of those of overlap-whereas, the whole a0 correlators of clover and overlap at a = 0.06 fm coincide within errors. This suggests that chiral symmetry is restored for clover at a ≤ 0.06 fm and that the Roper mass should agree between clover and overlap fermions toward the continuum limit. 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D</title><description>The Roper state is extracted with valence overlap fermions on a 2 + 1 -flavor domain-wall fermion lattice (spacing a = 0.114 fm and mπ = 330 MeV) using both the sequential empirical Bayes (SEB) method and the variational method. The results are consistent, provided that a large smearing-size interpolation operator is included in the variational calculation to have better overlap with the lowest radial excitation. The SEB and variational calculation with large smearing size are also carried out for an anisotropic clover lattice with similar parameters (spatial lattice spacing as = 0.12 fm and pion mass mπ = 396 MeV) and obtain consistent results. However, these calculations with clover fermions give a Roper mass of mR = 1.92 (6) GeV, while the same approach with overlap fermions finds the Roper ≈ 280 MeV lower, at mR = 1.64 (9) GeV, for identical valence pion mass. 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Comparing the a0 correlators for valence clover and overlap fermions, at a valence pion mass of 290 MeV, on three quenched Wilson-gauge lattices, we find that the spectral weight of the ghost state with clover fermions is smaller than that of the overlap at a = 0.12 fm and 0.09 fm-the ratios of the Wilson ghost-state magnitudes (correlator minima) are about half of those of overlap-whereas, the whole a0 correlators of clover and overlap at a = 0.06 fm coincide within errors. This suggests that chiral symmetry is restored for clover at a ≤ 0.06 fm and that the Roper mass should agree between clover and overlap fermions toward the continuum limit. We conclude that the present work supports a resolution of the "Roper puzzle" due to Z-graph type chiral dynamics. 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D</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Sun, Mingyang</au><au>Chen, Ying</au><au>Wang, Gen</au><au>Alexandru, Andrei</au><au>Dong, Shao-Jing</au><au>Draper, Terrence</au><au>Fallica, Jacob</au><au>Gong, Ming</au><au>Lee, Frank X.</au><au>Li, Anyi</au><au>Liang, Jian</au><au>Liu, Keh-Fei</au><au>Mathur, Nilmani</au><au>Yang, Yi-Bo</au><aucorp>χQCD Collaboration</aucorp><aucorp>Univ. of Kentucky, Lexington, KY (United States)</aucorp><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Roper state from overlap fermions</atitle><jtitle>Physical review. D</jtitle><date>2020-03-01</date><risdate>2020</risdate><volume>101</volume><issue>5</issue><spage>1</spage><pages>1-</pages><artnum>054511</artnum><issn>2470-0010</issn><eissn>2470-0029</eissn><abstract>The Roper state is extracted with valence overlap fermions on a 2 + 1 -flavor domain-wall fermion lattice (spacing a = 0.114 fm and mπ = 330 MeV) using both the sequential empirical Bayes (SEB) method and the variational method. The results are consistent, provided that a large smearing-size interpolation operator is included in the variational calculation to have better overlap with the lowest radial excitation. The SEB and variational calculation with large smearing size are also carried out for an anisotropic clover lattice with similar parameters (spatial lattice spacing as = 0.12 fm and pion mass mπ = 396 MeV) and obtain consistent results. However, these calculations with clover fermions give a Roper mass of mR = 1.92 (6) GeV, while the same approach with overlap fermions finds the Roper ≈ 280 MeV lower, at mR = 1.64 (9) GeV, for identical valence pion mass. The fact that the prediction of the Roper state by overlap fermions is consistently lower than those of clover fermions, chirally improved fermions, and twisted-mass fermions over a wide range of pion masses has been dubbed a "Roper puzzle." To understand the origin of this difference, we study the hairpin Z -diagram in the isovector scalar meson (a0) correlator in the quenched approximation. The lack of quark loops in the quenched approximation turns the a0 correlator negative; giving rise to a ghost "would-be" η π state. Comparing the a0 correlators for valence clover and overlap fermions, at a valence pion mass of 290 MeV, on three quenched Wilson-gauge lattices, we find that the spectral weight of the ghost state with clover fermions is smaller than that of the overlap at a = 0.12 fm and 0.09 fm-the ratios of the Wilson ghost-state magnitudes (correlator minima) are about half of those of overlap-whereas, the whole a0 correlators of clover and overlap at a = 0.06 fm coincide within errors. This suggests that chiral symmetry is restored for clover at a ≤ 0.06 fm and that the Roper mass should agree between clover and overlap fermions toward the continuum limit. We conclude that the present work supports a resolution of the "Roper puzzle" due to Z-graph type chiral dynamics. This entails coupling to higher components in the Fock space (e.g., Nπ, Nππ states) to induce the effective flavor-spin interaction between quarks as prescribed in the chiral quark model, resulting in the parity-reversal pattern as observed in the experimental excited states of N, Δ and Λ.</abstract><cop>College Park</cop><pub>American Physical Society</pub><doi>10.1103/PhysRevD.101.054511</doi><orcidid>https://orcid.org/0000-0002-8562-8918</orcidid><orcidid>https://orcid.org/0000-0002-5231-4795</orcidid><orcidid>https://orcid.org/0000-0002-8943-8011</orcidid><orcidid>https://orcid.org/0000-0003-3104-1211</orcidid><orcidid>https://orcid.org/0000000285628918</orcidid><orcidid>https://orcid.org/0000000331041211</orcidid><orcidid>https://orcid.org/0000000252314795</orcidid><orcidid>https://orcid.org/0000000289438011</orcidid><oa>free_for_read</oa></addata></record>
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subjects Approximation
Chiral dynamics
correlation function
Correlators
Domain walls
fermion: clover
fermion: domain wall
fermion: overlap
Fermions
Flavor (particle physics)
Fock space
Galling
Interpolation
Lattice field theories, lattice QCD
Lattices
NUCLEAR PHYSICS AND RADIATION PHYSICS
nucleon resonance
numerical calculations: variational
PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
pi: mass
Pions
quantum chromodynamics: lattice
quantum chromodynamics: quenching
quark model: chiral
Quark models
Quarks
Quenching
scalar meson: isovector
title Roper state from overlap fermions
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