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- W1991761710 abstract "We extend the results of a group-theoretical analysis of the $t<0$ multiperipheral equation to the case $t=0$ for pairwise equal masses. Using variables discussed in a previous paper, we diagonalize the equation in the Bali-Chew-Pignotti (BCP) model with respect to the $O(2, 1)$ group and relate the solutions to the equation so obtained with the solutions obtained after diagonalization with respect to the $O(3, 1)$ group. Poles in the $O(3, 1)$ partial-wave amplitude give rise to the expected sequence of daughter poles in the $O(2, 1)$ partial-wave amplitude. At general momentum transfer, we establish factorization at the $O(1, 1)$ poles in the decomposition of the BCP amplitude, and present further simplifications to the diagonalized equations based upon this model." @default.
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- W1991761710 date "1970-05-15" @default.
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- W1991761710 title "O(2, 1)Decomposition of the Equal-Mass Multipheripheral Equation att=0" @default.
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- W1991761710 doi "https://doi.org/10.1103/physrevd.1.2917" @default.
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