Studies of Multiperipheral Integral Equations

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Abstract
The Chew-Goldberger-Low type of multiperipheral integral equation has been derived in terms of invariant variables, without assuming subenergies to be large compared with momentum transfers and particle masses. Both forward direction and nonforward direction have been worked out in detail, and the multiperipheral model with Toller-angle-dependent vertex functions has been discussed. We have furthermore demonstrated that all the qualitative physical properties of the model proposed by Amati, Bertocchi, Fubini, Stanghellini, and Tonin in 1962 remain true in this generalized multiperipheral model.