[PDF] Top 20 Estilo de Vida y Factores de Riesgo en Estudiantes de la Universidad de Sonora: Un Estudio Exploratorio

... for solving some initial boundary value problem with non local ...iteration method-a kind of nonlinear analytical technique: some ... See full document

... with non local boundary conditions, this attention was driven by the needs from applications both in industry and ...for solving initial boundary value ... See full document

... sition Method coupled to the Lesnic’s approach to solve boundary value problems and initial boundary value problems with mixed boundary condi- tions for ... See full document

... Decomposition Method (ADM) has been widely used by many researchers for solving differential and integral ...this method has dealt with some difficulties for solving the problem involving with ... See full document

... numerical method is devel- oped for the solution of singular initial and boundary value ...with initial and boundary conditions into system of algebraic equations by ... See full document

... the application of the homotopy perturbation method (HPM) [1, 7] in nonlinear problems has been developed by scientists and engineers, because this method continuously deforms the ... See full document

... Moving boundary problems arise in many important applications to biology and ...fixed boundary problem, moving boundary problem is more ...moving boundary for nonlinear ... See full document

... This new method is applied to non-linear oscillators with discontinuities by He's [15], bifurcation of non-linear problems, periodic solution and bifurcations of ... See full document

... Gauss-Legendre iterative methods with cubic convergence for solving nonlinear systems are ...the iterative schemes based on Gauss-Legendre quadrature ...for solving the system of ... See full document

... This paper is organized as follows. in Section 2 we recall some definitions of fractional integral and derivative and related basic properties which will be used in the sequel. In Section 3, we deal with the ... See full document

... In this section, the numerical results obtained by using Chebyshev collocation method for the present physical models shall be validated through comparisons with the available exact or a[r] ... See full document

... The results in the present work are, on one side, an extension of results in [10] and [35] and, one the otherside, an interesting contribution to the study of qualitative properties for fractional differential equations ... See full document

... order method of Fang for Fang and ...order method of Noor and al. method (algorithm ...Ham’s method (formula (10), (11), (12) in [28]), (TK) denotes Thukral’s method (formula (27) in ... See full document

... In this paper, we are concerned with the problem of approximating a solution of an ill-posed biparabolic problem in the abstract setting. In order to overcome the instability of the original problem, we propose a ... See full document

... a new way of finding the control parameter in the homotopy analysis method is ...of problems or produces an approximate results which are in a highly agreement with exact solution of ... See full document

... of non-Michaelis-Menten kinetics may be, for example, described by adding the relationship of the in- teraction of the enzyme substrate complex (ES) with an- other substrate molecule (S) followed by the generation ... See full document

... the Local Existence Theorem ...the local existence theorem taking the initial time T and obtain that these solutions coincide on some interval T, T 1 , ... See full document

... of non-local static beam problems [13] which can be modeled as nonlinear fourth order Caputo fractional derivative integro- differential ...a new operational matrix method for ... See full document

... order nonlinear distributional Cauchy problems is presented in ...[12]. Linear distributional differential equations are studied in ...[11,14,15]. Initial value problems in ... See full document

... Similar reason, the results in 12, 13 are also incorrect, as they deal with the nonlinear systems. Under the boundary condition 1.3, we could avoid 3.31 to occur. With the similar argument of Theorem 3.4, ... See full document