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The boundaries of the instability regions are determined using the method proposed by Bolotin.
Then the equations of the boundaries of the instability regions are given in a parameter-plane.
Employing the multiple scales method, the boundaries of the instability zones in the mistuned turbo blade system are approximated.
The upper and lower boundaries of the instability regions are determined using the method suggested by Bolotin.
The effects of various parameters on the boundaries of the instability region and the dynamic response are investigated.
A two-dimensional representation delimiting boundaries of the instability region and depending on both mass flows is proposed for RF and DC polarisation of the titanium target.
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A small-signal analysis is performed to predict this stability problem and to locate the boundary of the instability using an impedance approach.
The boundaries of the principal instability region are calculated and the stability charts of these two motions are represented graphically.
The boundaries of the principal instability region are represented in the non-dimensional excitation frequency-load amplitude plane.
The ER fluid core is found to have a significant effect on the location of the boundaries of the dynamic instability regions.
The results show that location, size and number of stiffeners have a significant effect on the location of the boundaries of the principal instability region.
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