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The disordered cubic systems are energetically clearly favoured over their ordered counterparts.
Compared to the ordered counterparts, these amorphous GO structures possess good stability at low oxygen coverage.
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Ni3Al thin films in the disordered phase were found to have nearly twice the critical strain to fracture, more than three times the fracture toughness, and about 20% lower hardness than in the ordered counterpart.
It was found that this type of disorder has minimal effect on the Poisson's ratios of these systems provided that the ligament length to thickness ratio remains sufficiently large and the overall length to width ratio of the disordered system does not differ considerably from that of its ordered counterpart.
These values are to be compared with the same quantity in the completely ordered counterpart, that is, 230%.
Unlike their finite order counterparts, their spectral asymptotics are not of power-log-type but of log-type.
Fractional-order differential equations are at least as stable as their integer-order counterparts because systems with memory are typically more stable than those without memory [23, 26].
The authors concluded that the FO models are more suitable to model biological systems with memory, than their integer-order counterparts.
Since natural biological systems have memory properties, fractional differential equations provide an excellent instrument in this respect in comparison with the classical integer-order counterparts.
In particular, the nonlocal structure of the fractional operators induce substantial difficulties in their analysis and significant dissimilarities in comparison with their integer-order counterparts.
Numerical simulation results indicate that the 2-DOF FOPID controllers are superior to their integer order counterparts and the traditional PID controllers.
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