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This general method can be applied to system identification, structure identification, damage detection, etc.
Obviously, the method applied in the mentioned papers cannot be applied to system (2) directly.
But the main difficulty is the variational structure given in [36] cannot be applied to system (1.1) directly.
Our choice excludes regression testing techniques and includes the ones that may be applied to system level models represented as activity diagrams and/or as labeled transition systems.
These can be applied to system components to support the dynamic adjustment of their performance in a proportional manner with the power consumption.
Because of the existence of the terms (vert boldsymbol {x}(t)vert ^{frac{8}{3}}) and (int^{0}_{-tau} vert boldsymbol {x}(t+theta)vert ^{frac{8}{3}},deta(theta)) in (9), the technique used by Hu et al. [1] and other already existing results cannot be applied to system (8) directly.
Similar(53)
Firstly, these techniques can be applied to system-level designs by using suitable abstraction techniques to extract finite state models from the native models or applying them to parts of the system that are intrinsically finite state.
This method can be applied to systems without small parameters.
The technique is computationally simple and can be applied to systems involving general types of forces.
The method can be applied to systems containing almost any type of non-linear element.
However, our approach is very general, and can be applied to systems with bidirectional evolution19 or reciprocal phenotypic plasticity22,27,28, and to answer different questions.
More suggestions(18)
be applied to regulation
be applied to transportation
be applied to model
be applied to health
be applied to regulations
be applied to schemes
be applied to mechanisms
be applied to cost
be fit to system
be added to system
be attributed to system
be consigned to system
be reduced to system
be synched to system
be applied to passenger
be used to system
be related to system
be linked to system
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