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Critical states compatible constitutive models and their application in solution of boundary ‎value problems

The solution for a class of sum operator equation and its application to fractional differential equation boundary value problems

The solution for a class of sum operator equation and its application to fractional differential equation boundary value problems

... tive solution are ...an application, we utilize the obtained results to study the existence and uniqueness of positive solutions for nonlinear fractional differential equation boundary value ...

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On the Solution of Fractional Order Nonlinear Boundary Value Problems By Using Differential Transformation Method

On the Solution of Fractional Order Nonlinear Boundary Value Problems By Using Differential Transformation Method

... series solution for the given differential ...series solution but truncated series solution in ...true solution because it has very small ...in application of two-dimensional DTM in ...

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Numerical solution of Solving Higher order Boundary Value Problems using Collocation Methods

Numerical solution of Solving Higher order Boundary Value Problems using Collocation Methods

... Differential Equations of Second Order”, Acta Math. Vietnamica 20 (1) pp. 85-98. 4. Chuong N. M. and Tuan N. V (1997) “Spline Collocation Methods for Fredholm- Volterra integro-Differential Equations of High Order”, ...

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A numerical approach for the solution of a class of singular boundary value problems arising in physiology

A numerical approach for the solution of a class of singular boundary value problems arising in physiology

... numerical solution of the class of singular second-order boundary value problems that arise in ...the application of an operational matrix procedure based on differentiating that is ...

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Existence of solution for integral boundary value problems of fractional differential equations

Existence of solution for integral boundary value problems of fractional differential equations

... positive solution of fractional differential equations is gained by using the properties of the Green’s function, Leray–Schauder’s fixed point theorems, and Guo–Krasnosel’skii’s fixed point ...an application, ...

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Existence of positive solution to a class of boundary value problems of fractional differential equations

Existence of positive solution to a class of boundary value problems of fractional differential equations

... nonlinearity f involved the classical order derivative. The case where the nonlinearity f explicitly depends of fractional order derivative is important theoretically as well as in application point of view and ...

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Numerical Solution for Initial and Boundary Value Problems of Fractional Order

Numerical Solution for Initial and Boundary Value Problems of Fractional Order

... Many applications of shifted Legendre polynomials have been exemplified in research [1] [2] [3] [4]. In this article, an application of Legendre polynomials to solve fractional differential equations is provided. ...

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Application of Differential Transformation Method to Boundary Value Problems of  Order Seven and Eight

Application of Differential Transformation Method to Boundary Value Problems of Order Seven and Eight

... scientific models [13]. In this paper, we are interested in the application of differential transformation method to solve higher order boundary value problems of order seven and ...

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Convergence Analysis of Spline Solution of Certain Two-Point Boundary Value Problems

Convergence Analysis of Spline Solution of Certain Two-Point Boundary Value Problems

... approximate solution of Equations 1 is briey discussed by Ahlberg et ...the solution for second order boundary value ...the solution of high order two point boundary value ...

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Application of p-regularity theory to nonlinear boundary value problems

Application of p-regularity theory to nonlinear boundary value problems

... One can easily show that the boundary value problem x + x = sin t, x() = x(π) =  does not have a solution. Moreover, since  π sin  (t)dt = , it follows that y(t) = sin t ∈ / Im F x (, ). This ...

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An efficient computer application of the sinc-Galerkin approximation for nonlinear boundary value problems

An efficient computer application of the sinc-Galerkin approximation for nonlinear boundary value problems

... The solution is obtained by constructing the nonlinear (or linear) matrix system using Maple and the accuracy is compared with the Newton ...obtained solution is valid for various boundary conditions ...

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Solution of Boundary-Value Problems using Kantorovich Method

Solution of Boundary-Value Problems using Kantorovich Method

... numerical solution of the generalized algebraic eigenvalue ...the boundary allows the simulation of a potential function, depending upon two variables, and justifies the application of the Kantorovich ...

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Existence and Uniqueness of Positive Solution for Third Order Three Point Boundary Value Problems

Existence and Uniqueness of Positive Solution for Third Order Three Point Boundary Value Problems

... Su t = ∫ G t s g s u s u s ′ s t ∈ (32) By Ascoli-Arzela Theorem, it is easy to known that the operator S E : → E is a completely continuous op- erator. The BVP (2)-(3) has a solution u = u t ( ) if and only if u ...

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Positive solution of a system of integral equations with applications to boundary value problems of differential equations

Positive solution of a system of integral equations with applications to boundary value problems of differential equations

... Systems of differential equations or integral equations containing three equations have gained considerable popularity and importance due mainly to their demonstrated appli- cations in widespread fields of science and ...

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Existence of solution for p-Laplacian boundary value problems with two singular and subcritical nonlinearities

Existence of solution for p-Laplacian boundary value problems with two singular and subcritical nonlinearities

... (a, b) > 0. By Lemma 3.3, f (u, v) is continuous and Fréchet differentiable in ΛG and Df ∈ C. By Lemma 3.6, f (u, v) satisfies the Palais– Smale condition. We claim that γ > 0 is a critical value of f ...

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Existence of positive solution for second-order impulsive boundary value problems on infinity intervals

Existence of positive solution for second-order impulsive boundary value problems on infinity intervals

... In recent years, impulsive differential equations have become a very active area of research and we refer the reader to the monographs [8] and the articles [6, 9, 10, 14, 15], where properties of their solutions are ...

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Exponential Spline Solution for Singularly Perturbed Boundary Value Problems with an Uncertain—But—Bounded Parameter

Exponential Spline Solution for Singularly Perturbed Boundary Value Problems with an Uncertain—But—Bounded Parameter

... numerical solution of singularly perturbed boundary value problems, using finite element method ...two-point boundary value ...numerical solution of fourth order two-point ...

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Nonlinear boundary value problems of a class of elliptic equations involving critical variable exponents

Nonlinear boundary value problems of a class of elliptic equations involving critical variable exponents

... Such problems are inhomogeneous and nonlinear with variable exponential growth ...the problems based on the theory of variable exponent Lebesgue and Sobolev ...

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Homology in Electromagnetic Boundary Value Problems

Homology in Electromagnetic Boundary Value Problems

... One can apply Coreduction to the cellular mesh so that only 0-cells are arbitrarily removed in a similar but dual manner as in the Reduce-Omit algorithm. Then use straightforward dual versions of p-Combine and p-Reduce. ...

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EXACT SOLUTIONS OF BOUNDARY-VALUE PROBLEMS

EXACT SOLUTIONS OF BOUNDARY-VALUE PROBLEMS

... of boundary value problems for linear partial differential equations in finite space domains, in which the Fourier method can be ...non-local boundary value ...

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