Citation Link: https://nbn-resolving.org/urn:nbn:de:hbz:467-5620
Berechnung hadronischer Übergangsamplituden in der Charm-Physik
Alternate Title
Calculation of hadronic transition amplitudes in charm physics
Source Type
Doctoral Thesis
Author
Subjects
QCD sum rules
charm physics
form factors
hadronic couplings constants
flavour physics
DDC
530 Physik
GHBS-Clases
Issue Date
2011
Abstract
Transitions of charmed hadrons are of significant importance, since they provide possibilities to extract the CKM matrix elements V cd and V cs from experimental data as well as interesting channels to search for new physics effects. However, quarks are bound in hadrons, and it is necessary to describe this effect in a reliable way, to study the underlying flavour dynamics. For this, one has to use nonperturbative tools, to determine the corresponding transition amplitudes. The results of such calculations can furthermore be of use, to test the predictions of QCD and to contribute to a deeper understanding of the structure of hadrons. In this thesis two topics are investigated using the method of QCD light-cone sum rules (LCSRs). The first topic consists in the form factors of the semileptonic decays D → πℓ ν ℓ and D → K ℓ ν ℓ , for which new results are calculated using up-to-date input values. Since LCSRs are not applicable in the whole range of kinematics, they are extrapolated by the use of appropriate parametrisations and the results agree well with experimental data. The second topic are the transitions of charmed baryons to a nucleon. Here the corresponding transition form factors and in addition the hadronic Λ c D (*) N and Σ c D (*) N coupling constants are calculated - the latter by the consideration of double dispersion relations. These coupling constants are of special interest for the description of hadronic interactions, like open charm production in proton-antiproton-collisions. Furthermore there appears the problem, that both parity states of a baryon contribute to the considered functional representation, for which a consistent way to seperate them is presented.
File(s)![Thumbnail Image]()
Loading...
Name
klein.pdf
Size
2.03 MB
Format
Adobe PDF
Checksum
(MD5):fa0ac372731373657ca80575f6b26ce8
Owning collection