Abstract
The duality symmetry of the Hamiltonian and integrals of motion for Reggeon interactions in multicolour QCD is formulated as an integral equation for the wavefunction of compound states of n reggeized gluons. In particular the odderon problem in QCD is reduced to the solution of the one-dimensional Schrödinger equation. The odderon Hamiltonian is written in a normal form, which gives the possibility to express it as a function of its integrals of motion.
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