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Boundary value problems associated with second-order differential equations emerge in a variety of areas of applied mathematics and physics.
The boundary value problems associated with plates, and beams of two sharp ends, are free boundary problems.
The effective coefficients are universal in nature and once determined, can be used to examine a number of boundary value problems associated with a given composite geometry.
Therefore in this paper, the investigation of the boundary value problems associated with the buckling of the SWCNTs and SWCNCs is carried out.
Two-point boundary value problems associated with second order differential equations have been investigated in a wide variety of problems in science and engineering.
The method of upper and lower solutions has become a standard tool in studying the solvability of boundary value problems associated with the differential equations [5 7].
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The boundary value problem associated with the optimal fixturing simulations is first formulated.
And then we consider a boundary value problem associated with problem (1.1).
This paper is concerned with a boundary value problem associated to the conformal deformation of metrics.
Yang [9] and Gu [10] studied the boundary value problem associated with the Teodorescu operator in quaternion analysis and Clifford analysis, respectively.
As an application, they studied the existence and uniqueness of a solution for a periodic boundary value problem associated with a first-order ordinary differential equation.
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