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Download Thesis in Pdf Format - Theoretical Nuclear Physics and ...

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28 2.4. The RPR model: the good, the bad <strong>and</strong> the uglyO z’O x’1.51.00.50.00.50.0W KY1.5= 1649 MeV1.00.50.0­0.5­0.5­1.0­1.0­1.5­1.5­1.0 ­0.5 0.0 W = 1649 0.5 MeV1.01.0KY1.00.50.0­0.5­0.5Regge­1.0­1.0Regge + resonances­1.5­1.5­1.0 ­0.5 0.0 0.5 1.0W KY1.5= 1781 MeV1.00.50.0­0.5­1.0­1.5­0.5 0.0 W = 1781 0.5 MeV1.0­0.5 0.0 0.5 1.0KYW = 1906 MeV1.0KY0.50.0­0.5­1.0­0.5 0.0 0.5­1.51.0*cosθ K= 1906 MeVW KY­0.5 0.0 0.5 1.0Figure 2.11 – The angular dependence of the beam-recoil polarisation asymmetries O z ′ (upper panels)<strong>and</strong> O x ′ (lower panels) for p(γ, K + )Λ at three values of W KY . The solid <strong>and</strong> dashed curves are calculationswith the RPR <strong>and</strong> Regge models respectively. Data from Ref. [141].an off-shell extension to the traditional kaon form factor <strong>and</strong> fit the parameters correspond<strong>in</strong>g tothe degree of off-shellness to the data of Refs [143, 145]. This procedure significantly improves thedescription of the data. Our results <strong>in</strong>dicate that the <strong>in</strong>clusion of resonance-exchange diagrams <strong>in</strong>the s-channel provides an alternative explanation. The coupl<strong>in</strong>g constants of these contributions arefixed <strong>in</strong> the real-photon po<strong>in</strong>t, <strong>and</strong> their Q 2 dependence is dictated by EM form factors computed <strong>in</strong>the Bonn CQM. The RPR-model results describe the W KY dependence of the cross section <strong>in</strong> bothQ 2 b<strong>in</strong>s without hav<strong>in</strong>g to fit additional parameters to the data.F<strong>in</strong>ally, we compare RPR-model predictions to measurements of the transferred polarisation over alarge range of photon virtuality <strong>in</strong> Figure 2.13. This observable can be considered the electroproductionextension of the beam-recoil polarisation asymmetries C x <strong>and</strong> C z that have been presented<strong>in</strong> Figure 2.10. Aga<strong>in</strong>, a satisfactory correspondence is atta<strong>in</strong>ed. The Regge model is able to accountfor the data, <strong>and</strong> the addition of resonances <strong>in</strong>troduces only a slight modulation as function of Q 2 .In this chapter, EM strangeness production from the proton has been described with<strong>in</strong> the RPRframework. The RPR-2007 models published <strong>in</strong> Refs. [39, 40] have been <strong>in</strong>troduced. The values fortheir free parameters can be found <strong>in</strong> Appendix I. These parameters have been optimised to theavailable data <strong>in</strong> the p(γ, K + )Λ <strong>and</strong> p(γ, K + )Σ 0 reaction channels, where experimental results areabundant. A successful description of strangeness production from the deuteron, however, requires areaction model which accounts for all six kaon-production f<strong>in</strong>al states, <strong>in</strong>clud<strong>in</strong>g those where data isscarce or lack<strong>in</strong>g. This issue constitutes the topic of the next chapter.

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