The possibility exists of following two different hormone response systems simultaneously in the same tadpoles.
Additional information evidencing the different response in the two systems were collected by dynamic loading-unloading cycles.
In this work an ontology was developed by investigating different sources: accessibility guidelines, emergency response systems, communication devices and technologies, taking into account the different abilities of people to react to different alarms (e.g. mobile phone vibration as an alarm for deafblind people).
We also show that particle collisions can have a significant impact on the speed of reaction and that the well-mixed assumption and dimensionless particles can induce a significantly different response in a biological system.
Therefore, it is likely that emergency response systems will be different in different species, depending on the specific environmental niche that each organism occupies.
Owing to the introduction of the response time decision-making, the intrusion response system can apply different response strategies to achieve different response goals set by administrators.
For the sake of achieving the synchronization between the drive and response systems, two different nonlinear control approaches, i.e. active control with known parameters and adaptive control with unknown parameters, have been designed.
Since Pecora and Carroll [4] originally proposed the synchronization of the drive and response systems with different initial states in 1990, many synchronization techniques such as coupling control [5], adaptive control [6], feedback control [7], fuzzy control [8], observer-based control [9], etc. have been developed in the literature.
The mammalian system, as analyzed numerically by Levchenko et al, demonstrates a significantly different response profile than the yeast system [8].
The CDF, Φ - β X, t n, has been obtained for different response threshold levels for nonlinear system (α = 0.5) and the case without rotational component and two cases with considering this component with Sdim = 1 and Sdim = 4 for shear wave velocity 200 m/s; and the results are shown versus threshold values X in Fig. 12a.
