[PDF] Top 20 Nonlinear Systems of Second-Order ODEs
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Nonlinear Systems of Second-Order ODEs
... of type 1.1 have been extensively studied in the literature under different sets of conditions on the nonlinearities. For instance, assuming superlinear hypothesis, many authors have ob- tained multiplicity of solutions ... See full document
9
Discontinuous Galerkin finite element approximation of nonlinear second order elliptic and hyperbolic systems
... for systems of second-order quasi-linear hyperbolic equations of the form ...a nonlinear projection operator whose approximation properties are analyzed, closely following section 5, in ... See full document
29
Fixed-time stabilization of second-order systems with unknown nonlinear inherent dynamics
... dynamic systems, however, nonlinear systems are widely prevalent in applica- ...first-order nonlinear systems, the fixed- time stability and the fixed-time synchronization of ... See full document
6
An Approximate Technique for Solving Second Order Strongly Nonlinear Differential Systems with High Order Nonlinearity in Presence of Small Damping
... solving second order strongly nonlinear differential systems with high (nine) order nonlinearity in presence of small damping based on the He’s homotopy perturbation and the extended ... See full document
9
A note on existence of infinitely many periodic solutions for second order nonlinear difference systems
... However, similarly to what was pointed in [], (F ) does not hold if T t= f (t) is bounded. Therefore, it is necessary to improve condition (F ). Inspired by [, , ], in this paper, we will use minmax methods to ... See full document
10
Adaptive second order Volterra series filter for removing noise from nonlinear system
... non-linear systems. Taylor series.If the output of a nonlinear system depends strictly on the input at that particular time, Taylor series can be used for approximating its response the Volterra series, the ... See full document
5
Approximate Solutions of Second Order Strongly and High Order Nonlinear Duffing Equation with Slowly Varying Coefficients in Presence of Small Damping
... oscillating systems with slowly varying parameters, damping, and delay Alam et ...weakly nonlinear systems with large ...strongly nonlinear differential systems with cubic nonlinearity ... See full document
9
Multiple Positive Solutions of a Singular Emden-Fowler Type Problem for Second-Order Impulsive Differential Systems
... for second order impulsive di ff erential systems,” Nonlinear Analysis: Theory, Methods & Applications, ...of nonlinear systems of differential equations with impulse effect,” ... See full document
22
DYNAMICS OF A SECOND-ORDER SYSTEM OF NONLINEAR DIFFERENCE EQUATIONS
... dynamical systems are a fertile research area, not only in mathematics but also in many applied science such as economics, ...dynamic systems apply to di¤erent …elds of science as mathematical ...dynamical ... See full document
17
Jarratt Second Order Method System of Nonlinear Equations
... that systems of nonlinear equations arise frequently in science and engineering they have attracted researcher's ...example, nonlinear systems of equations, after the necessary processing step ... See full document
5
Nonlinear Evolution Equations for Second-order Spectral Problem
... Abstract—Soliton equations are infinite-dimensional integrable systems described by nonlinear evolution equations. As one of the soliton equations, long wave equation takes on profound significance of ... See full document
8
Gauss Legendre Iterative Methods and Their Applications on Nonlinear Systems and BVP ODEs
... f x = f x + ∫ f ′ t t , proposed the Newton-type method with third-order convergence for nonlinear equa- tion and systems. M. Darvishi and A. Barati [6] received a third-order convergence ... See full document
9
Oscillatory Criteria for the Two Dimensional Difference Systems
... of second-order nonlinear difference equations has attracted the attention of many mathematicians because of its physical applications 2, ...for second-order nonlinear difference ... See full document
13
Second Kind Shifted Chebyshev Polynomials for Solving the Model Nonlinear ODEs
... In this paper, we build the integral collocation method by using the second shifted Chebyshev polynomials. The numerical method solving the model non-linear such as Riccati differential equation, Logistic ... See full document
11
Characterization of several classes of second order ODEs by using differential invariants
... for nonlinear ordinary di ff erential equations with solutions without moving critical points (critical points, the location of which de- pends on the initial conditions to the differential equation)—so named ... See full document
23
A Two-Stage LGSM for Three-Point BVPs of Second-Order ODEs
... Nonlinear ordinary differential equations ODEs described a majority of engineering problems. When boundary conditions are imposed, the resulting problems are referred to as boundary value problems BVPs. ... See full document
22
Adomian Decomposition Method for Solving Goursat's Problems
... and nonlinear hyperbolic equations of second-order, systems of nonlinear hyperbolic equations and fourth-order linear hyperbolic equations in which the attached conditions are ... See full document
6
Oscillation of a higher order neutral difference equation with a forcing term
... [3] R. P. Agarwal, E. Thandapani, and P. J. Y. Wong, Oscillations of higher-order neutral differ- ence equations, Appl. Math. Lett. 10 (1997), no. 1, 71–78. CMP 97 07. Zbl 890.39019. [4] M. P. Chen, B. S. Lalli, ... See full document
8
High order second derivative methods with Runge--Kutta stability for the numerical solution of stiff ODEs
... In this section we present some numerical results by applying the constructed methods of orders five and six in Sec. 3, in order to demonstrate the theo- retical expectations. Computational experiments are carried ... See full document
11
Positive Solutions for a Class of Coupled System of Singular Three-Point Boundary Value Problems
... of nonlinear three-point boundary value problems of the type − x t f t, x t , y t , t ∈ 0, 1 , − y t g t, x t , y t , t ∈ 0, 1 , x0 y0 0, x1 αxη, y1 αyη, is ... See full document
18
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