If k = 0 we get two-point

boundary value problem. Thus two-point

boundary value problem is a particular case of (1.1)-(1.2).

We are interested here in convex and convex-concave solutions of the

boundary value problem [P.sub.[lambda](a, b)].

Bai, "Eigenvalue intervals for a class of fractional

boundary value problem," Computers & Mathematics with Applications, vol.

Here G(t, qs) is called Green's function of

boundary value problem (17)-(18).

For the first form of the finite difference filter, we apply the central finite differences to obtain a discretization of the nonlinear fourth-order

boundary value problem. For larger N, discard y [member of] VN for which the residual is large, i.e., if,

Korkmaz, "Analysis of fractional partial differential equations by Taylor series expansion,"

Boundary Value Problems, vol.

As an example of solving

boundary value problems using RBFN, learned by TRM, consider the

boundary value problem for the two-dimensional Poisson equation, described in [8]

The outcomes in this paper concern both the analytical results and numerical solutions study of first-order nonlocal singularly perturbed

boundary value problem. We construct uniformly convergent difference scheme on a piecewise equidistant mesh for the problem (1.1)-(1.2).

by deriving Lyapunov type inequality and disconjugacy criterion for the following associated homogenous

boundary value problemKhaldi, "Existence results for a fractional

boundary value problem with fractional Lidstone conditions," Journal of Applied Mathematics and Computing, vol.

Zhang, "The existence of solutions for a fractional multi-point

boundary value problem," Computers & Mathematics with Applications.

Exact solution of the

boundary value problem of bending bandpass shallow shell, which is supported by intermediate thin semi-infinite rib, type Winkler foundation was obtained in [12]; and supported by intermediate thin semi-infinite rigid support, was obtained in [13].

Dibeh and G.Xie Modified Adomian Decomposition Method for solving Higher- order singular

boundary value problem" Appl.

The

boundary value problem (1)-(3) with m = 0,1,2 and [alpha] = 0 arise in the study of various tumor growth problems, see[12-13], with linear f (x, y) and with nonlinear f (x, y) of the form

In this paper, we show the existence of at least three weak solutions for the Navier

boundary value problem