Abstract
The nonlinear integral equations of Hammerstein type arise in problems with a free phase. A polynomial approach is used to solve such equations. A system of transcendental equations is constructed to find complex parameters (polynomial roots). For more general optimization problems, this system is supplemented by a linear integral equation. For the case of solutions vanishing on the finite interval, a system of integralfunctional equations is obtained. The branching of solutions is investigated.
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