Results 91 to 100 of about 187 (130)
Analysis of RLC multi-term fractional boundary value problems
This paper addresses the existence of solutions for a boundary value problem characterized by a fractional differential equation involving a multi-term formulation of the Riemann-Liouville-Caputo derivative.
Adoui Ahlem +2 more
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Existence and multiplicity of positive solutions for multiparameter periodic systems
We deal with the existence and multiplicity of positive solutions for differential systems depending on two parameters, λ1,λ2{\lambda }_{1},{\lambda }_{2}, subjected to periodic boundary conditions.
Wei Liping, Dai Yongqiang, Su Shunchang
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Multiple solutions of nonlinear boundary value problems by the quasilinearization process [PDF]
. We investigate second and fourth order boundary value problems (BVPs) for the Emden-Fowler type equations using the quasilinearization process. We reduce the given nonlinear equation to a some quasi-linear one with a non-resonant linear part so that ...
Yermachenko, Inara, Inara Yermachenko
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Strong approximations for stochastic differential equations with boundary conditions
We study the Euler approximation scheme for solutions of stochastic differential equations with boundary conditions in two different examples: (a) the one-dimensional case with linear boundary condition, and (b) the multidimensional case with constant ...
Ferrante, Marco +2 more
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Two-point boundary value problems for the generalized Bagley-Torvik fractional differential equation
Staněk Svatoslav
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Л. И. Каранджулов, Н. Д. Сиракова - В работата се прилага методът на Поанкаре за решаване на почти регулярни нелинейни гранични задачи при общи гранични условия.
Sirakova, Neli, Karandzhulov, Lyudmil
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This article studies the boundary value problems for the third-order nonlinear singular difference equations Δ 3 u ( i - 2 ) + λ a ( i ) f ( i , u ( i ) ) = 0 , i ∈ [ 2 , T + 2 ] , satisfying five ...
Yuan Chengjun, Li Yunhui, Gai Gongqi
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Solvability for fractional order boundary value problems at resonance
In this paper, by using the coincidence degree theory, we consider the following boundary value problem for fractional differential equation D 0 + α x ( t ) = f ( t , x ( t ) , x ′ ( t ) , x ″
Liu Wenbin, Hu Zhigang
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Developing a model of fractional differential systems and studying the existence and stability of a solution is considebly one of the most important topics in the field of analysis.
Hammad Hasanen A. +3 more
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PERIODIC BOUNDARY VALUE PROBLEMS FOR HIGHER ORDER IMPULSIVE FUNCTIONAL DIFFERENTIAL EQUATIONS
: We prove existence results for the solutions of the periodic boundary value problem concerning the n-th order functional differential equation with impulses effects ( n) ⎧x ( t) = f ( t, x( t), x( α1( t)) L, x( αm ( t))), a. e. t ∈[0, T], ⎨ ( i) ( n−1)
Yuji Liu
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