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The modified Frankl problem with a nonlocal boundary condition of the first kind was studied in [4, 5].
In the work [7] the unique solvability of the Gellerstedt problem for a parabolic-hyperbolic equation of the second kind was studied.
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A ((3+1))-dimensional boundary value problem for equations of Keldysh type (the second kind) is studied.
A particular case of this kind of spaces was studied by Takahashi and others in the 90s [5].
This kind of short channel estimator was studied in [21, 24].
The way they are completely firm and at the same time completely kind should be studied by the U.N.
Three samples of each kind have been studied.
In this paper, we consider the poly-Cauchy polynomials and numbers of the second kind which were studied by Komatsu.
Suppose that fifty-four of these kinds have been studied and fifty-four laws have been discovered.
Responses to cues of two kinds have been studied extensively.
The compressive behaviors of this kind of composites are studied.
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