[PDF] Top 20 Solvability of boundary value problems for fractional order elastic beam equations
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Solvability of boundary value problems for fractional order elastic beam equations
... Chen and Liu Advances in Difference Equations 2014, 2014 204 http //www advancesindifferenceequations com/content/2014/1/204 R ES EARCH Open Access Solvability of boundary value problems for fractiona[.] ... See full document
12
On the global solvability of a class of fourth order nonlinear boundary value problems
... This paper is concerned with the global solvability of a class of fourth-order nonlinear boundary value problems that govern the deformation of an elastic beam which is acted upon by axi[r] ... See full document
5
Solvability of boundary value problems for impulsive fractional differential equations in Banach spaces
... The fractional differential equations have received increasing attention during recent years and have been studied extensively (see, ...that fractional calculus provides an efficient and excellent ... See full document
17
Solvability of Second-Order-Point Boundary Value Problems with Impulses
... Gupta, “Solvability of a three-point nonlinear boundary value problem for a second order ordinary differential equation,” Journal of Mathematical Analysis and Applications, vol.. Tsamatos[r] ... See full document
8
Solvability of triple point integral boundary value problems for a class of impulsive fractional differential equations
... The rest of this paper is organized as follows. In Section , we shall introduce some definitions and lemmas to prove our main results. In Section , we give some sufficient conditions for the existence of single positive ... See full document
19
Solvability for fractional order boundary value problems at resonance
... Fractional calculus is a generalization of ordinary differentiation and integration on an arbitrary order that can be noninteger. This subject, as old as the problem of ordinary differential calculus, can ... See full document
10
Solvability of fractional boundary value problems with p Laplacian operator
... The fractional calculus is a generalization of the ordinary differentiation and integration on an arbitrary order that can be ...the fractional differential equations have been ...initial ... See full document
10
Solvability of boundary value problems of nonlinear fractional differential equations
... The plan of the paper is as follows. In Section , we shall give some definitions and lemmas to prove our main results. In Section , we establish the existence of a single pos- itive solution for the boundary ... See full document
13
On solvability of a nonlocal problem for the Laplace equation with the fractional-order boundary operator
... applied problems of hydrodynamics [], it is necessary to prescribe the value of a fractional derivative of the solution on the ...boundary. Fractional differential equations and ... See full document
13
Solvability of a boundary value problem for singular multi-term fractional differential system with impulse effects
... in fractional differential equations is supposed to be continuous, the solutions obtained are also continuous on [, ...the solvability of boundary value problems of singular ... See full document
29
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 ...differential equations, with more reason to the case of nonlocal ... See full document
29
A tribute to Ivan Kiguradze
... some boundary value conditions; these estimates form a basis for the construction of a complete theory of initial and boundary value problems for differential equations and ... See full document
11
Solvability of a fourth order boundary value problem with periodic boundary conditions
... INTRODUCTION Fourth order boundary value problems arise in the study of the equilibrium of an.. elastic beam under an external load, e.g., see.[r] ... See full document
10
Boundary value problems for impulsive multi-order Hadamard fractional differential equations
... type fractional differential equations. Another kind of fractional derivatives that appears side by side to Riemann-Liouville and Caputo derivatives in the literature is the fractional ... See full document
13
On boundary value problems of higher order abstract fractional integro-differential equations
... of fractional BVP (1.1) which is more general than problems in literatures review [1, 3, 20], by applying Krasnoselskii’s fixed point theorem, nonlinear alternative of Leray-Schauder type, H¨ older ... See full document
20
On the existence of equilibrium states of an elastic beam on a nonlinear foundation
... Existence of equilibrium states, beam-column, elastic beam, fourth-order nonlinear boundary value problem, nonlinear eigenvalue problems, variational methods.. 1991 AMS SUBJECT CLASSIFIC[r] ... See full document
6
Boundary value problems for fractional differential equations
... the fractional differential equations have received more and more atten- ...The fractional derivative has been occurring in many physical applications such as a non-Markovian diffusion process with ... See full document
11
Existence and uniqueness of symmetric solutions for fractional differential equations with multi-order fractional integral conditions
... equation boundary value problems; for example, see [–] and the references ...for boundary value problems for fractional differen- tial ...for boundary ... See full document
14
Riemann-Liouville integral boundary value problems for impulsive fractional integro-differential equations
... first order boundary value problems for fractional differential equations and inclusions with fractional integral boundary ...nonlinear fractional ... See full document
9
A nonlinear boundary value problem for fourth-order elastic beam equations
... By using an infinitely many critical points theorem, we study the existence of infinitely many solutions for a fourth-order nonlinear boundary value problem, depending on two real parameters. No ... See full document
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