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The complex potential function method is used.
Actually, a stationary quasi-optics equation is a form of the Schrödinger equation with complex potential.
We study the eigenvalues of the discrete Schrödinger operator with a complex potential.
The analysis is performed by means of the Lekhnitskii complex potential method.
The present solution method utilizes the principle of virtual work in conjunction with complex potential functions.
The corresponding boundary value problem is solved exactly by using complex potential functions.
The contact stresses (bolt loads) are determined by a combined complex potential and variational formulation.
The two dimensional complex potential theory is the base of this method.
It is based on a combined complex potential and variational formulation.
The analysis of the repair problem is performed by the complex potential method.
The used methodology implemented successfully theoretical results based on the complex potential theory.
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