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Next, comprehensive variations of the general solutions depending on specific boundary conditions, which are generally simpler, were also considered.
Subsequently, the author [15] studied one class of generalized boundary value problems for analytic functions and obtained the general solutions and the conditions of solvability.
Recently, Chung [14, 15, 17] solved the general solutions and the stability problems of (1.1) in the spaces of generalized functions.
In this paper, we solve the general solutions and the stability problems of (1.2) in the spaces of generalized functions such as S ′ of tempered distributions, F ′ of Fourier hyperfunctions and D ′ of distributions.
Therefore, the general solutions of Eqs.
The general solutions of (1.6) are given by.
We can consider the general solutions of Eqs.
In this way we find the general solutions.
This paper presents the general solutions of stress singularity in anisotropic three-material wedges and junctions.
The general solutions of the differential equation (17) in view of Eqs.
In order to solve the general solutions of (1.2), we need the following two lemmas.
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