[PDF] Top 20 Desenvolvimento sustentável no setor da construção civil
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Use of Euler’s Method for Fractional Differential Equations
... Euler’s method and backward Euler’s method have their own ...Euler’s method is much more ...Euler’s method is often chosen. Backward Euler’s equations are usually solved by ... See full document
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Euler’s Method for Fractional Differential Equations
... wavelet method, the spectral method and quartered shifted Legendre method based on Gauss ...Euler’s method has been proven to be efficient solving ordinary differential equations ... See full document
132
A Meshless Method for Numerical Solution of Fractional Differential Equations
... of fractional calculus (that is, theory of integrals and derivatives of any arbitrary real or complex order) were planted over 300 years ...field. Fractional calculus has gained considerable popularity and ... See full document
5
The Adomian Decomposition Method for a Type of Fractional Differential Equations
... about fractional derivative and fractional integral which will be used in the following ...decomposition method, and the detailed Scheme about the time fractional differential Equation ... See full document
16
Application of Rothe’s method to fractional differential equations
... Rothe’s method, firstly introduced by by Rothe in 1930 [31], has a long history in solving various type of ...this method for solving various type of differential ...Rothe’s method in the ... See full document
31
Solution to time fractional generalized KdV of order 2q+1 and system of space fractional PDEs
... partial fractional differential equations, the Laplace and Fourier transformations on the one hand and separation of variables on the other ...integral method, the fractional (G 0 /G)- ... See full document
21
On Efficient Method for System of Fractional Differential Equations
... engineering equations 10, time- fractional Swift-Hohenberg S-H equation 11, viscous fluid flow equation 12, Fourth- Order Integro-Differential equations 13, nonlinear dispersive Km, n, 1 ... See full document
22
Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... In the recent times, technque of approximating the solutions of differential equations by orthogonal polynomial has become extreemly popular. In that line of thoughts, Chebyshev polynomial is one of the ... See full document
7
Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... In the recent times, technque of approximating the solutions of differential equations by orthogonal polynomial has become extreemly popular. In that line of thoughts, Chebyshev polynomial is one of the ... See full document
20
Wavelets operational methods for fractional differential equations and systems of fractional differential equations
... analytic method for nonlinear problems, known as, Homotopy Analysis Method ...This method has been successfully applied to solve many types of nonlinear problems in science and engineering, such as ... See full document
58
Numerical solution of multi-order fractional differential equations via the sinc collocation method
... collocation method based on the Chebyshev poly- nomials for solving this ...tau method based on the shifted Legendre Gauss-Lobbato quadrature is used for solving equation (1) in ...matrix method is ... See full document
9
Solving nonlinear Volterra integro differential equations of fractional order by using Euler wavelet method
... wavelet method is a new numerical method for solving the fractional equations and it needs a small amount of ...the method will produce a singu- larity in the case of certain increased ... See full document
7
Initial value problems for fractional differential equations involving Riemann-Liouville derivative
... monotone method for fractional differential equation with initial condition involving Riemann-Liouville derivative when nonlinear function on the right hand side is considered as sum of nondecreasing ... See full document
55
Impulsive differential equations by using the Euler method
... continuous-time differential equation, which governs the state of the system between impulses, an impulse equation, which models an impulsive jump, defined by a jump function at the instant an impulse occurs, and ... See full document
5
Fractional type of flatlet oblique multiwavelet for solving fractional differential and integro-differential equations
... of fractional type of flatlet biorthogonal multiwavelet system is investigated in this ...the fractional differential and integro-differential ... See full document
5
Block-structured Adaptive Mesh Refinement - Theory, Implementation and Application
... volume method, and the description of the most important classes of high-resolution shock-capturing ...the Euler equations are ...for Euler equations are given to verify and benchmark ... See full document
71
The truncated Euler–Maruyama method for stochastic differential equations
... EM method even when both drift coefficient and the diffusion coefficient are C 1 (unbounded derivatives of ...EM method will diverge in finite time for those SDEs with either the drift coefficient or the ... See full document
129
Convergence rate and stability of the truncated Euler-Maruyama method for stochastic differential equations
... In particular, Mao [14] in 2015 proposed a new explicit method, called the truncated EM method. In his another follow- up paper [15], he investigated the convergence rates for the method under some ... See full document
3
Fractional order Euler functions for solving fractional integro differential equations with weakly singular kernel
... called fractional-order Euler functions (FEFs) is constructed to obtain the solution of fractional integro-differential ...the fractional-order Euler functions are utilized to construct ... See full document
204
Approximate Solution for Fuzzy Differential Algebraic Equations of Fractional Order Using Fractional Differential Transform Method
... the use of bio-based ...widespread use of vegetable oils for non-edible ...proper use are of great importance for the national economy, individual and ... See full document
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