We review how the use of recent precise data on kaon decays together with forward dispersion relations (FDR) and Roy’s equations allow us to determine the sigma resonance pole position very precisely, by using only experimental input. In addition, we present preliminary results for a modified set of Roy-like equations with only one subtraction, that show a remarkable improvement in the precision around the σ region. We also improve the matching between the parametrizations at low and intermediate energy of the S0 wave, and show that the effect of this on the sigma pole position is negligible
We first review the results of an analysis of π π interactions in S, P and D waves for the two-pion ...
We have evaluated forward dispersion relations for scattering amplitudes that follow from direct fit...
We briefly review our recent works where we use dispersion rela- tions to constrain fits to data on ...
We review how the use of recent precise data on kaon decays together with forward dispersion relatio...
We show how the new precise data on kaon decays together with forward dispersion relations, sum rule...
We show how the new precise data on kaon decays together with forward dispersion relations, sum rule...
We use our latest dispersive analysis of π π scattering data and the very recent K_(l4) experimental...
Use of the new and precise dispersive equations with imposed crossing symmetry condition to solve th...
We improve our description of π π scattering data by imposing additional requirements on our previou...
We improve our description of ππ scattering data by imposing additional requirements on our previous...
We complete and improve the fits to experimental π π scattering amplitudes, both at low and high ene...
We review the recent analysis of π K scattering data in terms of forward dispersion relations, and a...
which thus furnishes a reasonably precise value for the location of this pole, {\sl from experiment}...
We review our recent analysis of ππ scattering data in terms of Roy equations and Forward Dispersion...
We apply a model-independent reconstruction method to experimental data in order to identify complex...
We first review the results of an analysis of π π interactions in S, P and D waves for the two-pion ...
We have evaluated forward dispersion relations for scattering amplitudes that follow from direct fit...
We briefly review our recent works where we use dispersion rela- tions to constrain fits to data on ...
We review how the use of recent precise data on kaon decays together with forward dispersion relatio...
We show how the new precise data on kaon decays together with forward dispersion relations, sum rule...
We show how the new precise data on kaon decays together with forward dispersion relations, sum rule...
We use our latest dispersive analysis of π π scattering data and the very recent K_(l4) experimental...
Use of the new and precise dispersive equations with imposed crossing symmetry condition to solve th...
We improve our description of π π scattering data by imposing additional requirements on our previou...
We improve our description of ππ scattering data by imposing additional requirements on our previous...
We complete and improve the fits to experimental π π scattering amplitudes, both at low and high ene...
We review the recent analysis of π K scattering data in terms of forward dispersion relations, and a...
which thus furnishes a reasonably precise value for the location of this pole, {\sl from experiment}...
We review our recent analysis of ππ scattering data in terms of Roy equations and Forward Dispersion...
We apply a model-independent reconstruction method to experimental data in order to identify complex...
We first review the results of an analysis of π π interactions in S, P and D waves for the two-pion ...
We have evaluated forward dispersion relations for scattering amplitudes that follow from direct fit...
We briefly review our recent works where we use dispersion rela- tions to constrain fits to data on ...