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The diffvm label.
It was designed for HERA physics cases, hence the asymmetric electron-proton initial beam kinematics.
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vmFlavour: PDG id of the VM produced -
vmMode: vector meson production mode,protonMode: proton side emission typeBeamMode.GluonFragmentation := -1BeamMode.Elastic := 0BeamMode.StandardFragmentation := 1BeamMode.NucleonPionsDecay := 2
-
photonMode: photon emission typePhotonMode.Fixed := -1PhotonMode.InvK := 0PhotonMode.WWA := 1PhotonMode.ABTSmith = 2PhotonMode.AandS := 3
Furthermore, the following parameters can be steered in this process:
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wb0is the$w _ {\gamma p}$ centre-of-mass energy (in GeV) at whichb0$=b_0$ was measured -
amxb0is the mass$M_X$ of the diffractively dissociating hadronic system$X$ for which$b_0$ was measured -
anexpis a power-law exponent
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epsilonWandepsilonMare controlling the intercept of the pomeron trajectory (minus 1). The first one steers the rise of$\sigma _ {\gamma p}$ with$W$ , while the second controls the$M_X$ spectrum -
alpha1andalpha1mcontrol the pomerons trajectory’s$\alpha'$ (therefore, expressed in GeV¯²)
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lambdaandepropcontrol the$Q^2$ -dependence of the total production cross section, through
\sigma(Q^2) = \sigma_0\left(1 + Q^2/\Lambda^2\right)^{-\epsilon _ {\rm prop}}
xiandchicontrol the behaviour of the longitudinal-to-transverse cross section ratio through
\frac{\sigma_L(Q^2)}{\sigma_T(Q^2)}=\frac{\xi Q^2/m^2}{1+\xi\chi Q^2/m^2}.
In this scheme, $\sigma_L/\sigma_T\to\xi Q^2/m^2$ for low-$Q^2$, and $1/\chi$ for high-$Q^2$.