[PDF] Top 20 Decomposition conditions for two point boundary value problems

... tiperiodic boundary conditions has been extensively studied by many authors (see [1, 2, 3, 5, 6, 7, 9, ...a decomposition condition for f is im- posed to ensure the solvability of ...the ... See full document

... Ma [7]. In [7], under the assumption that the nonlinearity of f is either super-linear or sub-linear, the existence of at least one positive solution was showed by applying the Guo-Krasnoselskii’s fixed point ... See full document

... sufficient conditions for the existence of at least one positive solution for a coupled system of fractional higher order two-point boundary value problems on a suitable cone in ... See full document

... Boundary value problems, including the φ-Laplacian operator, have received a lot of attention with respect to the existence and multiplicity of ...such problems with Dirichlet, Neumann or ... See full document

... three-point boundary value problem, it needs usually four two-point boundary value problems and among them two two-point boundary ... See full document

... Discrete fractional calculus and fractional difference equations represent a very new area for researchers. Some real-world phenomena are being studied with the help of discrete fractional operators. A good account of ... See full document

... and uniqueness results are proved via Banach’s contraction principle and Schaefer’s fixed point theorem. The results of [] are completed in [], by existence results via Krasnosel- skii’s fixed point ... See full document

... Cabada et al. [] have also studied properties of solutions of nonlinear fractional dif- ferential equations. They used the properties of the associated Green’s function and the Guo-Krasnosellskii fixed-point ... See full document

... s ≥ for all r Î [a, b] and s ≠ 0. In the celebrated study [4], Rabinowitz established Rabinowitz’s global bifurcation theory [[4], Theorems 1.27 and 1.40]. However, as pointed out by Dancer [5,6] and López-Gómez [7], the ... See full document

... This algorithm uses the method of complementary functions. It is a two-phase method. In the first phase homogeneous and forced solutions are found out recursively as IVP using Kronecker delta initial ... See full document

... We present a finite difference method for a general class of nonlinear singular two-point boundary value problems. The order of convergence of the method for such a general class of ... See full document

...  give the relevant data for Example ., where the number of nodal points is , , , and . It is observed that the increase in m results in a reduction in the numerical values of the absolute error function for the ... See full document

... with two-point Riemann–Liouville fractional boundary value ...the two-point Riemann–Liouville fractional boundary value problems, using the method of upper ... See full document

... for boundary value methods. The code TOM, based on boundary value methods of even order from 2 to 10, is different from the deferred correction codes in two main ...linear ... See full document

... multipoint boundary value problems by using the fixed-point theorem, the fixed point index theory, and the lower and upper solutions ...nonhomogeneous boundary value ... See full document

... interface boundary value problems with discontinuous source ...fixed point theorem. By the method of boundary functions and the lemma of lower-upper solutions we obtain the existence, ... See full document

... In this paper we shall present some methods for the continuous approximation of the solution of the two point real nonlinear boundary value problem.. by the use of spline functions of or[r] ... See full document

... into two sets of ordinary differential equations (ODEs) with two- point boundary value ...into two sets of ODEs, for which solutions can be readily ... See full document

... the boundary conditions in BVP ...multi-point boundary conditions in BVPs as special ...different conditions and different methods to solve the same BVP ...to boundary ... See full document

... The first equation in 1.8 was recently analyzed by Kon´e et al. 12 and Ouaro 13 and generalized to a Radon measure data by Kon´e et al. 14 for an homogeneous Dirichlet boundary condition u 0 on ∂Ω. The study of ... See full document