2024 Feng's first integral method

Feng's first integral method

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August undefined, 2024

WebFeb 4, 2024 · In this paper, the Orlicz integral curvature is introduced, and some of its basic properties are discussed. The Orlicz Aleksandrov problem characterizing the Orlicz integral curvature is posed. The problem is solved in two situations when the given measure is even. View via Publisher. WebApr 7, 2015 · In this paper, the first integral method introduced by Feng is adopted for solving some important nonlinear systems of partial differential equations, including, …

The First Integral Method for Solving Maccari’s System

WebApr 26, 2024 · In those days the name integral (or a partial integral) was given to what we now called a solution." (See "Ordinary Differential Equations" by Vladimir I. Arnol'd) If you integrate the given differential equation for the first time you got the first integral. If you again integrate the first integral you got an equation called the second ... WebMar 10, 2024 · The first integral method is one of the effective methods which was first proposed by Zhaosheng Feng in the article (Feng 2002), based on the theory of … client wargaming

Exact solutions of a class of nonlinear dispersive long wave systems ...

WebIn this paper, we investigate the first integral method for solving the solutions of Maccari’s system. This idea can obtain some exact solutions of this system based on the theory of Commutative algebra. ... Z. Feng, “On Explicit Exact Solutions to the Compound Burgers-KdV Equation,” Physics Letters A, Vol. 293, No. 1, 2002, pp. 57-66 ... WebIn this article, first integral method (FIM) is used to acquire the analytical solutions of (3+1)-D Wazwaz–Benjamin–Bona–Mahony and (2+1)-D cubic Klein–Gordon equation. New soliton solutions are obtained, such as solitons, cuspon, and periodic solutions. FIM is a direct method to acquire soliton solutions of nonlinear partial differential equations … WebSep 15, 2006 · If we can find two first integrals of (4) under the same conditions, the general solutions of (4) can be obtained directly. But, in general, it is rather difficult to realize this object, even for one first integral. The excellent idea of the first integral method is using the division theorem to seek one first integral of (4), which can reduce Eq. boab hotel high wycombe

A modification to the first integral method and its applicat

(PDF) First Integral Method for Systems of (1+1

WebIn recent years, many methods have been used to find the exact solutions of nonlinear partial differential equations. One of them is called the first integral method, which is based on the ring theory of commutative algebra. In this paper, exact travelling wave solutions of the Non-Boussinesq wavepacket model and the (2 + 1)-dimensional Zoomeron equation … boa bic codeWebIn this article, we modify Feng’s first integral method (FIM) for the purpose of enlarging its applications. Compared with original FIM, our modified FIM is more straight and can also … clientwarehouse matching query does not exist

"WebIn this paper, the fractional derivatives in the sense of the modified Riemann-Liouville derivative and the Feng’s first integral method are employed for solving the important … " - Feng's first integral method

Feng's first integral method

A modification to the first integral method and its …

WebJan 27, 2024 · The 27mm f/2.8 is one of Fujifilm’s thinnest and lightest lenses and measures 2.44 inches (62mm) in diameter and is only 0.91 in. (23mm) long while weighing a scant … WebSep 9, 2014 · Therefore, in the present study, Feng’s first integral method which is based on the ring theory of commutative algebra is utilized for analytic treatment of two higher …

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WebJan 20, 2024 · In this paper, an analytical technique is proposed to determine the exact solution of fractional order modified Fornberg–Whitham equation. Since exact solution of fractional Fornberg–Whitham equation is unknown, first integral method has been applied to determine exact solutions. The solitary wave solution of fractional modified … WebApr 15, 2024 · In this article, we modify Feng’s first integral method (FIM) for the purpose of enlarging its applications. Compared with original FIM, our modified FIM is more …

WebMay 21, 2024 · K. Hosseini, P. Gholamin, Feng's first integral method for analytic treatment of two higher dimensional nonlinear partial differential equations, Differ. … WebJan 14, 2015 · The fractional derivatives in the sense of the modified Riemann-Liouville derivative and Feng’s first integral method are employed to obtain the exact solutions of the nonlinear space-time fractional ZKBBM equation and the nonlinear space-time fractional generalized Fisher equation. The power of this manageable method is …

WebNov 22, 2024 · Angel number 2727 is a very significant number. Not only are the numbers 2 and 7 very powerful on their own, you are seeing them doubled. This means that angel … WebDec 17, 2016 · In this article, we apply two powerful methods, namely the first integral method and a direct algebraic method for constructing many exact solutions for the higher-order nonlinear Schrödinger equation with non-Kerr terms that describes the propagation of femtosecond optical pulses in nonlinear optical fibers. Using a simple …

WebMay 21, 2024 · In this paper, eight groups of exact solutions for the (1+1)-dimensional and (2+1)-dimensional nonlinear dispersive long wave systems are found respectively via Feng's first integral method. It is shown that there are some similarities in the expressions of the solutions of (1+1)-dimensional and (2+1)-dimensional DLWEs, …

WebMay 23, 2016 · The some of the well-known nonlinear time fractional parabolic partial differential equations is studied in this paper. The fractional complex transform and the first integral method are employed to construct one-soliton solutions of these equations. The power of this manageable method is confirmed. The obtained solutions include solitary … boa bietryWebMar 8, 2024 · The complex Ginzburg–Landau equation with cubic nonlinearity is an ubiquitous model for the evolution of slowly varying wave packets in nonlinear dissipative media. In this article the exact solutions for complex Ginzburg–Landau equation using first integral method and $$(\\frac{G'}{G})$$ ( G ′ G ) -expansion method are obtained. … boab investmentsWebThe Displacement Method. Branko S. Bedenik PhD, DIC, Dipl.Ing., Colin B. Besant PhD, DIC, BSc(Eng), FEng., in Analysis of Engineering Structures, 1999 9.6 The moment distribution method (Cross's method). The method of moment distribution is a numerical application of the displacement method in which the desired quantities are determined … client visitor contact tracing formWebThe first integrals defined in the domain are called functionally independent if for all the rank of the Jacobian matrix is equal to the number of functions. For a second order autonomous system, there is one independent first integral that defines the solution in implicit form. For an th order autonomous system, there exist independent integrals. boab it supportWebOct 27, 2015 · The first integral method is a powerful solution method for the computation of exact solutions. This method is one of the most direct and effective algebraic methods for finding exact solutions of nonlinear partial differential equations (PDEs). The first integral method was first proposed by Feng in solving Burgers–KdV equation which is ... clientweb46/login.aspxWebrational function method and the first integral method. The first integral method is a powerful solution method for the computation of exact traveling wave solutions. This … client warehouseWebThe first-integral method to study the Burgers–Korteweg–de Vries equation. Z Feng. Journal of Physics A: Mathematical and General 35 (2), 343. , 2002. 418. 2002. The first … boab health services kununurra