Poles of Karlsruhe-Helsinki KH80 and KA84 solutions extracted by using   Laurent+Pietarinen method
  Poles of partial wave scattering matrices have also in hadron spectroscopy recently been established as a sole link between experiment and QCD theories and models [1-4]. We have, however, noticed the fact that Karlsruhe-Helsinki (KH) partial wave analyses, one of the two partial wave analyses which have been "above the line" in PDG [1] for over three decades, does calculate and PDG compiles the abundance of Breit-Wigner (BW) parameters obtained by local BW fit, but has produced only a limited number of pole information obtained by using speed plot (SP) method [5]. We stress the fact that in KH method only Mandelstam analyticity is used as a theoretical constraint, so KH partial wave solutions are as model independent as possible. Therefore, they represent a very confident and valuable input, so it is of extreme importance to extract as many resonance pole parameters from them as possible. In addition, the troubling fact is that BW parameters given in PDG have been obtained from KH80 solution, while pole parameters have been obtained from KA84 version of KH solution. To remedy this, we have used newly developed Laurent+Pietarinen expansion method [6,7] for obtaining pole positions for all partial waves for KH80 and KA84 solutions, compared them, and shown that the differences in pole parameters are, with very few discussed exceptions, negligible for all partial waves. We finally give a full set of pole parameters for both solutions for all partial waves; results which are until now unpublished. 
Alfred Svarc, Mirza Hadzimehmedovic, Rifat Omerovic, Hedim Osmanovic,   and Jugoslav Stahov
nucl-th