[PDF] Top 20 Numerical Solution of Functional Integral and Integro Differential Equations by Using B Splines
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Numerical Solution of Functional Integral and Integro Differential Equations by Using B Splines
... “Numerical Solution of Functional Differ- ential, Integral and Integro-Differential Equations,” Ap- plied Mathematics and Computation, ...the solution of ... See full document
5
Existence of solutions of a coupled system of functional integro-differential equations of arbitrary (fractional) orders
... of functional integral equations ...continuous solution (u, v), u, v ∈ C[0, T ...of functional integral equations ... See full document
7
Numerical solution of Volterra partial integro differential equations based on sinc collocation method
... The numerical solution of equation () with a weakly singular kernel was considered by many authors, such as finite-element methods [, ], finite-difference methods [, ], compact difference schemes [], ... See full document
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Approximate solution of linear Volterra integro differential equation by using cubic B spline finite element method in the complex plane
... a numerical solution of Volterra integro-differential equations in the complex plane by using the finite element ...linear B-spline finite element method (LBS-FEM) and cubic ... See full document
12
Numerical Solution of a Nonlinear Integro-Differential Equation
... the numerical solution of a nonlinear integro- differential equation modeling the temporal variation of the mean number density a(t) in the single-species annihilation reaction A + A → ∅ is ... See full document
6
On two boundary-value problems of functional integro-differential equations with nonlocal conditions
... in functional equations, of various types appear in many applications that arise in the fields of mathematical analysis, nonlinear functional analysis, mathematical physics, and ...of ... See full document
7
Numerical Solution of Nonlinear Integro Differential Equations with Initial Conditions by Bernstein Operational Matrix of Derivative
... [6] B. I. Smetanin, “On an Integral Equation for Axially- Symmetric Problems in the Case of an Elastic Body Con- taining an Inclusion,” Journal of Applied Mathematics and Mechanics, ... See full document
9
A Method to Estimate the Solution of a Weakly Singular Non-linear Integro-differential Equations by Applying the Homotopy Methods
... the solution and convergence of the proposed methods are ...the numerical examples and computational complexity of the proposed methods are shown in section ... See full document
11
Numerical Solution of Fredholm Integro-differential Equations By Using Hybrid Function Operational Matrix of Differentiation
... ical solution of differential and integral equa- tions, fuzzy mathematics, especially, on solution of fuzzy systems, fuzzy integral equations, and fuzzy ... See full document
10
Interval valued functional integro differential equations
... fuzzy functional differential ...of solution to the delay set- valued differential equations under the condition that the right-hand side of an equation is Lipschitzian in the functional ... See full document
20
Numerical Solution of Differential Equations
... the differential equation y = 3, is pretty straightforward, we just have to integrate both sides: y ' dx 3 dx ...the integral of the derivative o f a function is just the function itself up to a ... See full document
11
Numerical solution of nonlinear mixed Fredholm-Volterra integro-differential equations of fractional order by Bernoulli wavelets
... the numerical method for solving problem ...our numerical findings and demonstrate the accuracy of the proposed numerical scheme by consid- ering five numerical ... See full document
14
Pseudo Asymptotically Periodic Integral Solution of Partial Neutral Functional Differential Equations
... neutral functional differential equations (PNFDEs), arising from many biological, chemical, and physical systems, become an interesting and important field in dynamical ...periodic integral ... See full document
10
Numerical solution of nonlinear fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions
... exact solution to be y(x) = x 2 + x. Table 3 shows the numerical results including absolute errors of the approxi- mated solution by using composite trapezoidal rule and number of iterations k ... See full document
7
Solution of Volterra’s Integro-Differential Equations by Using Variational Iteration Method
... The variational iteration method (VIM) developed in 1999 by He in [9-18] will be used to study the linear wave equation, nonlinear wave equation, and wave-like equation in bounded and unbounded domains. The method has ... See full document
9
Numerical solutions of second order matrix differential equations using basis splines
... In this paper, we presented a numerical treatment for the second-order matrix differential equations using B-spline functions of different types. The computational results are found to ... See full document
11
On the use of splines in the numerical solution of hyperbolic partial differential equations
... Due to the presence of the M's in (5.2.9) we cannot calculate solutions of (3.1.1) in the usual manner common to most finite difference approximations. Assuming the scheme (5.2.9) is fully developed in that mesh point ... See full document
125
Numerical Solution for Solving a System of Fractional Integro-differential Equations
... In Section 2, a brief review of TFs and fractional calculus is presented. In Section 3, operational matrices of TFs for fractional integration are derived. Section 4 is devoted to the formulation of system of fractional ... See full document
7
The Use of Cubic Splines in the Numerical Solution of Fractional Differential Equations
... 20 A. Ghorbani, “Toward a new analytical method for solving nonlinear fractional differential equa- tions,” Computer Methods in Applied Mechanics and Engineering, vol. 197, no. 49-50, pp. 4173–4179, 2008. 21 E. R. ... See full document
17
Solution Of Integro-Differential Equation Of The Second Order With The Operators
... Theorem 2. (Existence theorem) .Let the vector functions 𝑓 (𝑡, 𝑥, 𝑥,̇ 𝑦, 𝑦,̇ 𝑧) , 𝑔(𝑡, 𝑥, 𝑥,̇ 𝑤, 𝑤̇) be defined on the domain (1) continuous in 𝑡, 𝑥, 𝑥,̇ 𝑦, 𝑦,̇ 𝑧 ̇ , 𝑤, 𝑤̇ and satisfy the inequalities( 2) to (8)and the ... See full document
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