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Viability Result for Second-Order Functional Differential Inclusions
Journal of Dynamical and Control Systems, 2016In this paper, the existence of viable solutions to the following second order functional differential inclusion \[ \begin{cases} \ddot x(t)&\in F(t,T(t)x,\dot x(t))\quad \text{a.e in } [0,\tau],\\ x(s)&=\phi(s), \quad \forall s\in [-a,0],\\ x(t)&\in C(t), \quad \forall t\in [0,\tau] \end{cases} \] is studied, where \(F\) is a closed multifunction ...
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On a Fractional Differential Inclusion with “Maxima”
Fractional Calculus and Applied Analysis, 2016Aurelian Cernea
exaly
Existence and Relaxation Theorem for a Second Order Differential Inclusion
Numerical Functional Analysis and Optimization, 2010Dalila Azzam-Laouir, Lionel Thibault
exaly
Uniform Decay for Hyperbolic Differential Inclusion with Memory Condition at the Boundary
Numerical Functional Analysis and Optimization, 2006Jong Yeoul Park, Jum-Ran Kang
exaly

