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Let us now combine the idea of a non-binary-valued confidence function c with the mixed boundary value problem given in (2).
We consider the mixed boundary value problem (6a).
Second, we consider mixed boundary value problem (56).
This together with other similar mixed boundary value problems can be founded in [29, 30].
Problem (1.1) is a mixed boundary value problem, and is different from the classical ones.
Our next goal is to reduce the mixed boundary value problem to a Toeplitz operator equation.
The mixed boundary value problem (6a - 6c) is uniquely solvable [11].
The applications of the mixed boundary value problem in potential theory can be found in [4].
The mixed boundary value problem can be reduced to an RH problem as follows.
Fourier analysis is employed to cast the mixed boundary value problem to a recurrence relation.
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Then an electromechanical model is developed for the solution of the mixed boundary-value problem.
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