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In [21 23], the authors investigated existence, uniqueness and asymptotic behavior of weak solutions of the initial boundary value problems for time fractional diffusion equations by employing the spectral decomposition of the symmetric uniformly elliptic operator.
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The solutions to the Cauchy and source problems for time-fractional diffusion-wave equation have been found in cylindrical coordinates.
Then formation-containment problems for time-delayed multi-agent systems are transformed into asymptotic stability problems of time-delayed systems.
However, we have not found any related references which investigate the stability of solutions of initial value problems for time-fractional diffusion equations.
Formation-containment analysis and design problems for time-delayed high-order linear time-invariant multi-agent systems with directed interaction topologies are studied.
In this paper we deal with some finite-time control problems for discrete-time, time-varying linear systems.
The synchronization problem for time delayed chaotic systems is also investigated by several researchers [14 20].
Motivated by the above discussions, the aim of this paper is to investigate the fuzzy adaptive exponential synchronization problem for time delayed chaotic systems with unknown parameters.
Moreover, the idea of this paper provides a unified approach to study the finite-time synchronization problems for continuous-time NCDNs and their discrete-time counterparts simultaneously.
The synchronization problem is transformed into the stability problem for time-varying switched systems.
This paper discusses an inverse source problem for time-dependent linear Maxwell's equations.
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