Systems differential equation and the corresponding solution
The Integral Equation, Corresponding to the Ordinary Differential Equation
... The differential operator of the ordinary differential equation (ODE) is represented as the sum of two operators: basic and supplementing ...integral equation Volterra of II ...integral ...
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Solution of Laplace’s Differential Equation and Fractional Differential Equation of That Type
... the solution of Laplace’s differential equation by using operational calculus in the framework of distribution ...the solution of that differential equation with an inhomogeneous ...
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Remarks on the Solution of Laplace’s Differential Equation and Fractional Differential Equation of That Type
... the solution of Laplace’s differential equation by using operational calculus in the framework of distribution ...the solution of that differential Equation with an inhomogeneous ...
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Biorthogonal Systems Approximating the Solution of the Nonlinear Volterra Integro-Differential Equation
... the solution of the nonlinear Volterra integro-differential ...the solution of this type of equation, due to some properties of certain biorthogonal systems for the Banach spaces C0, 1 and C0, ...
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Differential Equation as a Solution for Population Problems
... the solution to our mathematical problems related to the model, which is translated into a real life ...order differential equation in Growth and Decay problems will study the method of variable ...
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On the numerical solution of a functional differential equation pertaining to a wave equation
... The method used to solve the problem converts the problem to a functional differential equation which is then solved by the Trapezoidal rule and a global extrap[r] ...
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On the interval differential equation: novel solution methodology
... Abstract In this study, by a parametric representation of interval numbers, two parametric representations for interval-valued functions are presented. Then, using these representations, the calculus of interval-valued ...
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Solution to Stokes Maxwell Euler Differential Equation
... A. C. Wimal Lalith De Alwis School of Four Incalculables and Tathgatha’s Society, Moratuwa, Sri Lanka Abstract Solutions to the differential equation in Smith’s Prize Examination taken by Maxwell are ...
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Numerical Solution of Fuzzy Differential Equation (FDE)
... fuzzy differential equations plays an important role in modelling of science and engineering problems because this theory represents a natural way to model dynamical systems under ...fuzzy ...
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STUDY OF NAVIER – STOKES EQUATION SOLUTION I. THE GENERAL SOLUTION OF NONLINEAR ORDINARY DIFFERENTIAL EQUATION
... ordinary differential equations. Turbulent solutions corresponding to large values of unknown function are ...real solution to complex turbulent solution is realized through infi nity of the ...
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Existence of Periodic Solution for a Nonlinear Fractional Differential Equation
... the solution of nonlinear fractional order differential equations used in the modeling of viscoplasticity,” in Scientifice Computing in Chemical Engineering II-Computational Fluid Dynamics, Reaction Engineering and ...
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On the existence of a periodic solution of a nonlinear ordinary differential equation
... Our work is inspired by previous work on the existence of periodic solutions of nonlinear ordinary differential equations by Aguinaldo and Schmltt [I], Cesari [4], Ding... In conclusion,[r] ...
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Existence the Extremal Solution for a Fractional Order Differential Equation
... order differential equation, existence ...INTRODUCTION Differential and integral equations are one of the most useful Mathematical tools in both applied and pure ...of Differential and ...
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1. Find the general solution to the Bernoulli differential equation
... 7. Comment on the accuracy of the above numerical approximations. Solution. Expanding upon the commentary above we recall that the errors in the Euler method were much larger for the same values of n. However, the ...
Solution Of Integro-Differential Equation Of The Second Order With The Operators
... stability solution of integro-differential equations of second order with the operators by using both method Picard approximation and Banach fixed point ...integro- differential equations of second ...
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A wavelet–galerkin method for the solution partial differential equation
... 5 Abstract Wavelet function generates significant interest from both theoretical and applied research given in the last ten years. In the present project work, the Daubechies family of wavelets will be considered due to ...
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Graphical Solution of Partial Differential Equation using MATLAB
... better solution of Partial Differential Equation using MATLAB its give detail about MATLAB and its modules, plotting the graphs of solution of Partial Differential Equations, also we ...
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Maximal and minimal solution of nonlocal fractional differential equation
... fractional differential equation with weighted initial and nonlocal condition and prove the existence and approximation of the ...fractional differential equation with weighted initial and ...
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Approximate Analytical Solution for Quadratic Riccati Differential Equation
... In this paper, we introduce an efficient method for solving the quadratic Riccati differential equation. In this technique, combination of Laplace trans- form and new homotopy perturbation methods (LTNHPM) ...
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Application of Laplace Transform on Solution of Fractional Differential Equation
... In applications of fractional calculus, a new class of integral-differential equation has been developed. They include integrals and derivatives of non-integer order and in general variable coefficients. ...
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