The analysis indicates that up to 10 steady states can exist for some parameter values.
For some parameter values, the system presents several bistable areas, where a limit cycle coexists with another one or with a strange attractor.
In this way, it is demonstrated that for some parameter combinations, the dynamical system examined can exhibit more complicated and irregular response, including crises and intermittent chaos.
Based on the performed comparison tests, the proposed method outperforms the main incremental methods and for some parameter ranges, its efficiency is comparable with the efficiency of the best batch methods.
Numerical simulations reveal that apart from the globally stable static equilibrium or the coexisting locally stable static equilibrium with the stationary limit cycle vibrations, unbounded motions are also possible for some parameter values.
The first type involves the directly excited mode only, while for some parameter combinations the non-linear damping terms excite the second mode also, even when no internal resonance is present.
for some parameter γ > 0, which we call accuracy.
For some parameter values, independent customers are not served at all.
Fig. 3 The BMO-Ga density and hazard rate functions for some parameter values.
Fig. 3 Skewness and kurtosis of the GEW distribution for some parameter values.
Fig. 3 Plots of the LPCNB density for some parameter values.
