[PDF] Top 20 Aprendiendo con las Tic: una propuesta para el fortalecimiento de las dimensiones del desarrollo en preescolar

... using fractional differential operators. The differen- tial equation with fractional order derivative has recently proven to be a strong tool in the modeling of many phenomena in various fields of ... See full document

... Compared with [] and [], we not only generalize the boundary conditions but also consider the derivative term. As far as we know, few papers can be found in the literature on the existence and uniqueness ... See full document

... I.: Fractional Differential Equations: An Introduction to Fractional Derivatives, Fractional Differential Equations, to Methods of Their Solution and Some of Their ...the Fractional Calculus and ... See full document

... Fractional differential equations can describe many phe- nomena in various fields of engineering and scientific disciplines such as control theory, physics, chemistry, biology, economics, mechanics and ... See full document

... Lemma . ([, ]) Let E be a Banach space. Suppose that S : E → E is a completely continuous linear operator and S(P) ⊂ P. If there exist ψ ∈ E \ { –P } and a constant c >  such that cSψ ≥ ψ , then the spectral ... See full document

... the existence and uniqueness of positive solutions for the operator equation ...the existence and uniqueness of positive solutions for nonlinear ... See full document

... for fractional calculus itself, the fractional dif- ferential equations have been applied in many research fields, such as physics, chemistry, biology, control theory, economics, signal and image processing, ... See full document

... of positive solutions of the nonlinear fractional differential equation boundary value problem by means of the Leray-Schauder nonlinear alternative, a fixed point theorem on cones, and a mixed ... See full document

... the existence and uniqueness of positive solutions to the operator equation A(x, x)+Bx = x on ordered Banach spaces, where A is a mixed mono- tone operator, B is an increasing ... See full document

... the existence of positive solutions for the fractional boundary value problem using Krasnoselskii’s fixed point theorem and the Leggett-William’s fixed point ...the existence of at ... See full document

... the existence and uniqueness of positive solutions for a class of non- linear initial value problem for a finite fractional difference equation obtained by constructing the upper ... See full document

... order differential equations are available in various disciplines of sci- ence and technology, we refer to [4, 6, 15, 19, 22, 25] for some of the ...have solutions under certain ...for existence of ... See full document

... Fractional differential equations appear naturally in a num- ber of fields such as physics, engineering, biophysics, blood flow phenomena, aerodynamics, electron-analyti- cal chemistry, biology, control ... See full document

... the existence and uniqueness of positive periodic solutions for a class of first-order functional differential ...the existence of unique positive periodic solutions, but ... See full document

... the existence of positive solutions of boundary value problems for nonlinear differential equations of fractional order; for details, see ...the existence of positive ... See full document

... In this part, we give complete computational techniques for checking working to illustrate of the problem (1), in our theorems, such that it covers all the problems and we present numerical examples which entail perfect ... See full document

... of fractional differential equations ranges from the theoretical aspects of ex- istence and uniqueness of solutions to the analytic and numerical methods for finding ...solutions. ... See full document

... the existence and uniqueness of mild solutions for random impulsive integro-differential equation with infinite delay through fixed point ...impulsive fractional ... See full document

... of Fractional Differential Transform Method to the Fractional Order Integro-Differential Equations with Nonlocal Boundary Conditions,” Journal of Computational and Applied Mathematics, ... See full document

... Fractional differential equations have been recently used as effective tools in study the modelling of many real ...by fractional derivatives, see for examples [8, ...on fractional calculus ... See full document