Jose Antonio Oller

Prof. Jose Antonio Oller

Departamento de Física, Universidad de Murcia, E-30071 Murcia, Spain
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Research Focus & Metrics

Academic Career Length

29Years (1998-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 February 2001 in Physics Letters B
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Jose Antonio OllerJose Antonio Oller
Jose Antonio Oller
Ulf-G. MeißnerUlf-G. Meißner
Ulf-G. Meißner

19 February 2020 in Physical Review Letters
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MDMeng-Lin Du
Meng-Lin Du
VBVadim Baru
Vadim Baru
Feng-Kun GuoFeng-Kun Guo
Feng-Kun Guo
CHChristoph Hanhart
Christoph Hanhart
Ulf-G. MeißnerUlf-G. Meißner
Ulf-G. Meißner
QWQian Wang
Qian Wang
Three hidden-charm pentaquark Pc states, Pc(4312), Pc(4440), and Pc(4457) were revealed in the Λb0→J/ψpK− process measured by LHCb using both run I and run II data. Their nature is under lively discussion, and their quantum numbers have not been determined. We analyze the J/ψp invariant mass distributions under the assumption that the crossed-channel effects provide a smooth background. For the first time, such an analysis is performed employing a coupled-channel formalism with the scattering potential involving both one-pion exchange as well as short-range operators constrained by heavy quark spin symmetry. We find that the data can be well described in the hadronic molecular picture, which predicts seven Σc(*)D¯(*) molecular states in two spin multiplets, such that the Pc(4312) is mainly a ΣcD¯ bound state with JP=1/2−, while Pc(4440) and Pc(4457) are ΣcD¯* bound states with quantum numbers 3/2− and 1/2−, respectively. We also show that there is evidence for a narrow Σc*D¯ bound state in the data which we call Pc(4380), different from the broad one reported by LHCb in 2015. With this state included, all predicted ΣcD¯, Σc*D¯, and ΣcD¯* hadronic molecules are seen in the data, while the missing three Σc*D¯* states are expected to be found in future runs of the LHC or in photoproduction experiments.

6 March 2013 in Physical Review C
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ZGZhi-Hui Guo
Zhi-Hui Guo
Jose Antonio OllerJose Antonio Oller
Jose Antonio Oller
We study meson-baryon scattering with strangeness \char21{}1 in unitary chiral perturbation theory. Ten coupled channels are considered in our work, namely, ${$\pi${}}^{0}$\Lambda${}$, ${$\pi${}}^{0}{$\Sigma${}}^{0}$, ${$\pi${}}^{$-${}}{$\Sigma${}}^{+}$, ${$\pi${}}^{+}{$\Sigma${}}^{$-${}}$, ${K}^{$-${}}p$, ${\overline{K}}^{0}n$, $$\eta${}$\Lambda${}$, $$\eta${}{$\Sigma${}}^{0}$, ${K}^{0}{$\Xi${}}^{0}$, and ${K}^{+}{$\Xi${}}^{$-${}}$. A large amount of experimental data are analyzed, including the recent precise measurement by the SIDDHARTA Collaboration of the energy shift and width of the $1s$ state of kaonic hydrogen. This leads to a strong constraint on the free parameters in our theory and of the resulting meson-baryon scattering amplitudes. We also analyze the uncertainty that stems by using several different strategies to perform the fits to data. It is found that large uncertainties in the subthreshold extrapolation of the ${K}^{$-${}}p$ scattering amplitude arise by either employing only one common weak pseudoscalar decay constant or distinguishing between ${f}_{$\pi${}}$, ${f}_{K}$, and ${f}_{$\eta${}}$. However, in both cases a good reproduction of experimental data is obtained. We also discuss the pole content of the resulting $S$-wave amplitudes, particularly in connection with the two-pole structure of the $$\Lambda${}(1405)$ resonance.

1 April 2006 in The European Physical Journal A
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Jose Antonio OllerJose Antonio Oller
Jose Antonio Oller

4 August 2011 in Physical Review D
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Journal Article
Closed access
ZGZhi-Hui Guo
Zhi-Hui Guo
Jose Antonio OllerJose Antonio Oller
Jose Antonio Oller
In this work, the complete one-loop calculation of meson-meson scattering amplitudes within U(3)$\bigotimes${}U(3) chiral perturbation theory with explicit resonance states is carried out for the first time. Partial waves are unitarized from the perturbative calculation employing a nonperturbative approach based on the N/D method. Once experimental data are reproduced in a satisfactory way we then study the resonance properties, such as the pole positions, corresponding residues and their NC behaviors. The resulting NC dependence is the first one in the literature that takes into account the fact that the $\eta${}1 becomes the ninth Goldstone boson in the chiral limit for large NC. Within this scheme the vector resonances studied, $\rho${}(770), K*(892) and $\phi${}(1020), follow an NC trajectory in agreement with their standard q\ifmmode\bar\else\textasciimacron\fi{}q interpretation. The scalars f0(1370), a0(1450) and K*(1430) also have for large NC a q\ifmmode\bar\else\textasciimacron\fi{}q pole position trajectory and all of them tend to a bare octet of scalar resonances around 1.4~GeV. The f0(980) tends asymptotically to the bare pole position of a singlet scalar resonance around 1~GeV. The $\sigma${}, $\kappa${} and a0(980) scalar resonances have a very different NC behavior. The case of the $\sigma${} resonance is analyzed with special detail.

27 August 2021 in Journal of High Energy Physics
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MDMeng-Lin Du
Meng-Lin Du
VBVadim Baru
Vadim Baru
Feng-Kun GuoFeng-Kun Guo
Feng-Kun Guo
CHChristoph Hanhart
Christoph Hanhart
Ulf-G. MeißnerUlf-G. Meißner
Ulf-G. Meißner
QWQian Wang
Qian Wang
The nature of the three narrow hidden-charm pentaquark Pc states, i.e., Pc(4312), Pc(4440) and Pc(4457), is under intense discussion since their discovery from the updated analysis of the process $$ {\Lambda}_b^0\to J/\psi {pK}^{-} $$ Λ b 0 → J / ψ pK − by LHCb. In this work we extend our previous coupled-channel approach [Phys. Rev. Lett. 124, 072001 (2020)], in which the Pc states are treated as $$ {\Sigma}_c^{\left(\ast \right)}{\overline{D}}^{\left(\ast \right)} $$ Σ c ∗ D ¯ ∗ molecules, by including the $$ {\Lambda}_c{\overline{D}}^{\left(\ast \right)} $$ Λ c D ¯ ∗ and ηcp as explicit inelastic channels in addition to the J/ψp, as required by unitarity and heavy quark spin symmetry (HQSS), respectively. Since inelastic parameters are very badly constrained by the current data, three calculation schemes are considered: (a) scheme I with pure contact interactions between the elastic, i.e., $$ {\Sigma}_c^{\left(\ast \right)}{\overline{D}}^{\left(\ast \right)} $$ Σ c ∗ D ¯ ∗ , and inelastic channels and without the $$ {\Lambda}_c{\overline{D}}^{\left(\ast \right)} $$ Λ c D ¯ ∗ interactions, (b) scheme II, where the one-pion exchange (OPE) is added to scheme I, and (c) scheme III, where the $$ {\Lambda}_c{\overline{D}}^{\left(\ast \right)} $$ Λ c D ¯ ∗ interactions are included in addition. It is shown that to obtain cutoff independent results, OPE in the multichannel system is to be supplemented with S-wave-to-D-wave mixing contact terms. As a result, in line with our previous analysis, we demonstrate that the experimental data for the J/ψp invariant mass distribution are consistent with the interpretation of the Pc(4312) and Pc(4440)/Pc(4457) as $$ {\Lambda}_c\overline{D} $$ Λ c D ¯ and $$ {\Sigma}_c{\overline{D}}^{\ast } $$ Σ c D ¯ ∗ hadronic molecules, respectively, and that the data show clear evidence for a new narrow state, Pc(4380), identified as a $$ {\Sigma}_c^{\ast}\overline{D} $$ Σ c ∗ D ¯ molecule, which should exist as a consequence of HQSS. While two statistically equally good solutions are found in scheme I, only one of these solutions with the quantum numbers of the Pc(4440) and Pc(4457) being JP = 3/2− and 1/2−, respectively, survives the requirement of regulator independence once the OPE is included. Moreover, we predict the line shapes in the elastic and inelastic channels and demonstrate that those related to the Pc(4440) and the Pc(4457) in the $$ {\Sigma}_c^{\left(\ast \right)}\overline{D} $$ Σ c ∗ D ¯ and ηcp mass distributions from $$ {\Lambda}_b^0\to {\Sigma}_c^{\left(\ast \right)}\overline{D}{K}^{-} $$ Λ b 0 → Σ c ∗ D ¯ K − and $$ {\Lambda}_b^0\to {\eta}_c{pK}^{-} $$ Λ b 0 → η c pK − will shed light on the quantum numbers of those states, once the data are available. We also investigate possible pentaquark signals in the $$ {\Lambda}_c{\overline{D}}^{\left(\ast \right)} $$ Λ c D ¯ ∗ final states.