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The study of boundary problems with (p(t))-Laplacian is now an active area of research.
Now we can directly proceed to the study of boundary value problem (2.1), (2.2).
The study of boundary value problems of fractional q-difference equations is in its infancy.
The study of boundary layer flow caused by a stretching surface was initiated by Crane [7].
Bessel wavelet transforms have applications in the study of boundary value problems on the half-line.
Makinde and Aziz [16] performed a numerical study of boundary layer flow over a linear stretching sheet.
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The study of boundary-value problems for linear differential equations was initiated by many authors.
This article is devoted to both the theoretical and numerical study of boundary-value problems for nonlinear fractional integro-differential equations.
The role played by stability inequalities (well posedness) in the study of boundary-value problems for parabolic partial differential equations is well known (see, e.g., [21 26]).
This paper describes a study of boundary-layer wind loads on parallel walls, used as noise barriers on freeways and motorways.
Many of the mathematical problems encountered in the study of boundary-value-transmission problem cannot be treated with the usual techniques within the standard framework of boundary value problem (see [8 12]).
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