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Systems of p-Laplacian differential inclusions with large diffusion
In this paper we consider coupled systems of p-Laplacian differential inclusions and we prove, under suitable conditions, that a homogenization process occurs when diffusion parameters become arbitrarily large.
Jacson Simsen, Claudia B Gentile
exaly +2 more sources
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Impulsive Boundary Value Problems for First-order Ordinary Differential Inclusions
Acta Mathematicae Applicatae Sinica, 2007The authors prove existence results for the following class of boundary value problems \[ u'(t)+\lambda(t)u(t)\in F(t,u(t)), \quad\text{a. e. }t\in [0,T]\backslash \{t_{1},t_{2},\ldots,t_{m}\}, \] \[ \Delta u| _{t=t_{k}}=I_{k}(u(t_{k}^{-})), \quad k=1,2,\ldots,m, \] \[ u(0)-u(T)=\mu, \] where \(F:[0,T]\times\mathbb R^{n}\to P(\mathbb R^{n})\) is a ...
Liu, Yi-Cheng, Wu, Jun, Li, Zhi-Xiang
exaly +2 more sources
Averaging method for ordinary differential inclusions with maxima
We consider ordinary differential inclusions with maxima perturbed by a small parameter and give justification of the method of averaging for this type of inclusions.
Bachir Bar, Mustapha Lakrib
doaj +4 more sources
On the averaging of differential inclusions with maxima [PDF]
We apply the averaging method to ordinary differential inclusions with maxima perturbed by a small parameter and illustrate the method by some examples.
Bachir Bar
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On Semicontinuous Nonclassical Ordinary Differential Inclusions with Nonlocal Condition [PDF]
In this study, we examined existence of lower semicontinuous solution of Nonclassical Ordinary Differential Inclusions (QSDIs) with Nonlocal Conditions.
Sheila Amina Bishop +5 more
core +3 more sources
Some averaging results for ordinary differential inclusions
We consider ordinary differential inclusions and we state and discuss some averaging results for these inclusions.
Bourada, Amel +3 more
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A coupled system of nonlinear self-adjoint second-order ordinary differential inclusions supplemented with nonlocal nonseparated coupled integral boundary conditions on an arbitrary domain is studied. The existence results for convex and nonconvex valued
Bashir Ahmad +3 more
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Existence theorems for nth-order discontinuous ordinary differential inclusions
In this work an existence theorem for nth-order ordinary differential inclusions is proved without the continuity of multi-valued functions. Our results are an improvement upon the existence results of Dhage et al. [B.C. Dhage, T.L. Holambe, S.K. Ntouyas,
Dhage, B.C.
core +4 more sources
By using the Baire category method we prove an existence result for boundary value problem of Dirichlet type, for non-convex ordinary differential inclusions under Caratheodory assumptions. By counterexamples we show that an analogous existence result is
Pianigiani, G. +4 more
core +5 more sources

