Design conditions for a feedforward compensator have been developed utilizing the so-called Q parameterization.
The current post-buckling study is effectively a single-mode analysis, which is attempted by utilizing the so-called semi-energy method.
In this paper we utilize the so-called rate-based approach to countercurrent hydrogenation reactors and show some of its features.
Attention is focused on the design of a fuzzy state feedback controller, which is implemented by utilizing the so-called parallel distributed compensation scheme.
This method features the multi-scale resolution of energy dissipation, and utilizes the so-called meso-scale energy dissipation to derive a correction factor for the breakage rate for PBE.
Moreover, unlike previous works, the robust controller is also designed to handle uncertainty in the MFD and the control constraints within the design level in a systematic way, where the constraints are explicitly integrated utilizing the so-called describing function.
We show that, by utilizing the so-called cavities, which are not of a complex type at all, the heat generating body operates at the lower level of the peak temperature when compared with those cavities of complex type found in literature.
For example, numerical results show that, by utilizing the so-called configurations of conductive pathways, the maximum temperature can be reduced by 50% compared with an X-shaped pathway (the latest tree-shaped configuration introduced in literature), with the same amount of high conductivity materials.
By using a specially designed algorithm (based on utilizing the so-called Hierarchical Data Format), we report on successful reconstruction of 3D profiles of local flux distribution within artificially prepared arrays of unshunted NbAlOxNb Josephson junctions from 2D surface images obtained via the scanning SQUID microscope.
This work studies the 3D buckling delamination problem around the interface band cracks which are in the PZT/Metal/PZT sandwich rectangular thick plate within the scope of the piecewise homogeneous body model by utilizing the so-called 3D linearized theory of stability loss for piezoelectric materials.
