[PDF] Top 20 Monotone iterative technique for nonlinear boundary value problems of fractional order \(p\in(2,3]\)
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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 ...initial ... See full document
12
Mixed Monotone Iterative Technique for Impulsive Periodic Boundary Value Problems in Banach Spaces
... see 2–5. But many of them are about impulsive initial value problem; see 2, 3 and the references ...periodic boundary value problems is seldom; see 4, ... See full document
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Periodic boundary value problems for impulsive conformable fractional integro-differential equations
... linear problems with ...reversed order coupled with the monotone iterative technique, some new sufficient conditions for the existence of solutions are ... See full document
18
Monotone Method for Nonlinear First-order Hyperbolic Initial-boundary Value Problems of Moving Boundary
... 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
10
Existence and uniqueness of solutions for p-laplacian fractional order boundary value problems
... of fractional order differential equations in var- ious fields of sciences such as Engineering, Mathematics, Chemistry, etc [10, 11, 15– 17, 21], attracted the interest of many modern ...of fractional ... See full document
11
Solvability for fractional order boundary value problems at resonance
... 4. Diethelm, K, Freed, AD: On the solution of nonlinear fractional order differential equations used in the modeling of viscoplasticity. In: Keil F, Mackens W, Voss H, Werther J (eds.) Scientific ... See full document
10
Generalized monotone iterative method for nonlinear boundary value problems with causal operators
... the monotone iterative technique is an effective and a flexible method, and it provides a useful mechanism to prove existence results for nonlinear differential equations, for detail see for ... See full document
12
Periodic boundary value problems for second-order impulsive integro-differential equations with integral jump conditions
... periodic boundary value problems for second-order impulsive integro-differential equations with integral jump ...the monotone iterative technique are ... See full document
21
An existence result for n^{th}-order nonlinear fractional differential equations
... in order to prove the existence of positive solutions of boundary value problems associated to some differential equations, difference equations, and dynamic equations on scales (see, for ... See full document
13
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
Existence criterion for the solutions of fractional order p-Laplacian boundary value problems
... In fractional calculus, the existence of a positive solution for FOBVP with p-Laplacian operator has extensively attracted the attention of the scientific ...the fractional calculus has a wide range ... See full document
10
Monotone iterative method for nonlinear fractional q difference equations with integral boundary conditions
... The monotone iterative method is an interesting and effective technique for investigat- ing the existence of solutions/positive solutions for nonlinear boundary value ...the ... See full document
10
Existence Result for Nonlinear Initial Value Problems Involving the Difference of Two Monotone Functions
... that fractional deriva- tives and fractional integrals are very suitable for the description of properties of various real materials, ...new fractional - order models are more adequate than ... See full document
6
Monotone Iterative Technique for First Order Nonlinear Periodic Boundary Value Problems on Time Scales
... periodic boundary value problems PBVPs for short for dynamic equations on time scales have been studied by several authors by using the method of lower and upper solutions, fixed point theorems, and ... 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 ... See full document
12
Existence results and the monotone iterative technique for nonlinear fractional differential systems involving fractional integral boundary conditions
... for fractional differential systems with initial or two-point boundary value conditions, by using the monotone iterative technique, combined with the method of upper and lower ... See full document
9
The Monotone Iterative Technique for Three-Point Second-Order Integrodifferential Boundary Value Problems with-Laplacian
... dν dw = (Ωx)(t). (2.7) Next, we show that (Ωx) is nonnegative. By the symmetry of (Ωx) on [(1 + η)/2, 1], it follows that ( Ωx) ((1 + η)/2) = 0. The concavity of ( Ωx) implies that ( Ωx) (t) ≥ 0, t ∈ [0, (1 ... See full document
9
Monotone iterative method for two point fractional boundary value problems
... The monotone iterative technique, combined with the method of upper and lower so- lutions, is a powerful tool for proving the existence of solutions for nonlinear ordinary differential ... See full document
9
Asymptotics for Nonlinear Evolution Equation with Module-Fractional Derivative on a Half-Line
... The boundary value problems are more natural for applications and play an important role in the contemporary mathematical ...many boundary values should be given in the problem for its ... See full document
29
Legendre-collocation spectral solver for variable-order fractional functional differential equations
... Fractional calculus is currently being employed in several fields, including economics, en- gineering, and science [5]. However, problems involving fractional differential equations (FDEs) are ... See full document
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