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A Classic Thesis Style - Johannes Gutenberg-Universität Mainz

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C O N C L U S I O N S<br />

The effort to understand the universe is one<br />

of the very few things that lifts human life a<br />

little above the level of farce, and gives it<br />

some of the grace of tragedy.<br />

— Steven Weinberg<br />

For the first physical measurement of the Kaos spectrometer, the<br />

elementary Λ and Σ 0 electroproduction cross section was chosen. The<br />

coincident detection of kaons and electrons allowed the reconstruction<br />

of the undetected hyperon mass, and consequently, the identification<br />

and separation of the two reaction channels, included in the combined<br />

acceptance of the spectrometers tandem. One of the existing spectrometers,<br />

B, was used for electron detection at the minimum attainable<br />

angle with respect to the electron beam, in order to maximize the<br />

virtual photon flux. Two data taking periods were approved for the<br />

years 2008 and 2009. Very low photon four momentum values were<br />

chosen at Q 2 = 0.03-0.055 (GeV/c) 2 with central values Q 2 = 0.036 and<br />

0.005 (GeV/c) 2 , and corresponding degrees of polarization ɛ = 0.4<br />

and ɛ = 0.54. The hadronic system was excited to mean invariant<br />

energies of W = 1.75 GeV and W = 1.67 GeV.<br />

Being Q 2 a measure of photon virtuality, this experiments used<br />

almost real photons, although with a relatively large degree of transverse<br />

linear polarization. Longitudinal and longitudinal-transverse<br />

interference terms are strongly suppressed in the total cross section<br />

by the small value of ɛL = Q2<br />

ω 2 ɛ ≈ 0.01. The remaining transversetransverse<br />

interference term does indeed take into account, that this<br />

virtual photons are partially linearly polarized, as explained in appendix<br />

A. Strictly speaking, then, electroproduction cross section at<br />

low Q 2 is not equivalent to unpolarized photoproduction. Experiments<br />

with real photons can measure σT T by combining linearly polarized<br />

and unpolarized measurements, since it can be proven that the<br />

asymmetry observable defined as Σ = σ⊥−σ �<br />

σ⊥+σ � (where σ⊥(σ �) is the differential<br />

cross section for the photon polarization normal (parallel) to<br />

the production plane) is related with σT and σT T by Σ = −σT T (Q 2 =0)<br />

σT (Q 2 =0) .<br />

Isobaric model predictions for σT T (Q 2 = 0) are very close to zero for<br />

our kinematics so we consider informative a direct comparison with<br />

unpolarized photoproduction results.<br />

As we shall see, this timid departure from photon reality, although<br />

far from the “hot” small kaon angle region discussed in Chapter 1,<br />

still might hinder important features of the reaction dynamics.<br />

81<br />

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