[PDF] Top 20 Monotone iterative technique for impulsive fractional evolution equations
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Monotone iterative technique for impulsive fractional evolution equations
... differential equations that involve fractional derivatives in space and ...time fractional diffusion equation is obtained from the standard diffusion equation by replacing the first-order time ... See full document
12
Monotone iterative technique for impulsive fractional evolution equations with noncompact semigroup
... to fractional evolution equations has been studied by many authors, see ...to fractional evolution equations in terms of probability density ...study fractional ... See full document
15
Extremal mild solutions for impulsive fractional evolution equations with nonlocal initial conditions
... pulsive fractional evolution equations with nonlocal initial conditions by using the mono- tone iterative technique in the presence of lower and upper ...the monotone ... See full document
12
Almost Periodic Solutions for Impulsive Fractional Stochastic Evolution Equations
... for impulsive fractional stochastic evolution equa- tions involving Caputo fractional ...semi-group, fractional calculus, fixed point technique and stochastic analysis theory and ... See full document
16
Mixed Monotone Iterative Technique for Impulsive Periodic Boundary Value Problems in Banach Spaces
... The monotone iterative technique in the presence of lower and upper solutions is an important method for seeking solutions of differential equations in abstract ...a monotone ... See full document
13
Monotone iterative technique for periodic problem involving Riemann–Liouville fractional derivatives in Banach spaces
... a monotone iterative technique in the presence of lower and upper solutions to discuss the existence and uniqueness of periodic solutions for a class of fractional differential equations ... See full document
14
Monotone iterative procedure and systems of a finite number of nonlinear fractional differential equations
... an iterative procedure, where the appropriately constructed sequences are convergent to the extreme ...nonlinear fractional differential equations and also present a concrete ... See full document
16
Monotone iterative technique for nonlinear boundary value problems of fractional order \(p\in(2,3]\)
... of fractional differential equations due to the fact that they have many applications in a broad range of areas such as physics, chemistry, aerodynamics, electrodynamics of complex medium and polymer ...for ... See full document
12
Monotone iterative technique for a nonlinear fractional q difference equation of Caputo type
... The monotone iterative technique, combined with the method of lower and upper so- lutions, is an interesting and effective technique for proving the existence of solutions for initial and ... See full document
11
Monotone iterative method for nonlinear fractional q difference equations with integral boundary conditions
... of fractional differential-integral equations with two-point boundary ...of monotone iterative technique, Zhang et ...a fractional differential equation with ...the monotone ... See full document
10
Monotone iterative method for a p-Laplacian boundary value problem with fractional conformable derivatives
... Monotone iterative method is found to be an important and efficient method to ob- tain sequences of monotone solutions for initial and boundary value ...this technique to nonlinear ... See full document
12
Monotone Iterative Technique for Caputo Fractional Differential Equations with Deviating Arguments
... for fractional differential equation involving the Caputo fractional derivative with deviating ...a monotone iterative technique and the method of lower and upper ...Keywords: ... See full document
11
Periodic boundary value problems for impulsive conformable fractional integro-differential equations
... comparison result of the linear problems with impulses. By applying the method of lower and upper solutions in reversed order coupled with the monotone iterative technique, some new sufficient ... See full document
18
Mixed Monotone Iterative Technique for Abstract Impulsive Evolution Equations in Banach Spaces
... mixed monotone iterative technique under a new concept of upper and lower solutions, we will discuss the existence of mild ω-periodic L- quasi solutions for the impulsive evolution ... See full document
15
Random fractional functional differential equations
... In this paper, we prove the existence and uniqueness results to the random fractional functional differential equations under assumptions more general than the Lipschitz type condition. Moreover, the ... See full document
15
Monotone iterative technique for semilinear elliptic systems
... In order to discuss the results on monotone iterative technique, we need to consider the existence and uniqueness of weak solutions of linear boundary value problems. The result on the existence of ... See full document
14
Impulsive Hilfer fractional differential equations
... Nonlinear fractional differential equations can be observed in many areas such as popula- tion dynamics, heat conduction in materials with memory, seepage flow in porous media, autonomous mobile robots, fluid ... See full document
20
On mixed boundary value problem of impulsive semilinear evolution equations of fractional order
... differential equations, which provide a natural description of observed evo- lution processes, are regarded as important mathematical tools for the better under- standing of several real world problems in applied ... See full document
8
Existence of mild solutions for fractional impulsive neutral evolution equations with nonlocal conditions
... The rest of this paper is organized as follows. In Section , some preliminaries are given on the fractional power of the generator of an analytic semigroup and the frac- tional calculus. In Section , we study ... See full document
16
Existence results and the monotone iterative technique for nonlinear fractional differential systems involving fractional integral boundary conditions
... The paper is organized as follows: Preliminaries are in Section . Then in Section we construct the monotone sequences of solutions and prove their uniform convergence to the solutions of the systems. Finally, ... See full document
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