Pomeron and odderon Regge trajectories from a dynamical holographic model

In this work we use gauge/string dualities and a dynamical model that takes into account dynamical corrections to the metric of the anti de Sitter space due to a quadratic dilaton field and calculate the masses of even and odd spin glueball states with P=C=+1P=C=+1, and P=C=−1P=C=−1, respectively. Then we construct the corresponding Regge trajectories which are associated with the pomeron for even states with P=C=+1P=C=+1, and with the odderon for odd states with P=C=−1P=C=−1. We compare our results with those coming from experimental data as well as other models.