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This chapter presents a procedure based on linear stability to help engineers to account for the phenomena in the design of new units and in the offloading operation.
The last two models are based on linear stability analysis employing the Orr-Sommerfeld equation to determine the amplification of spatial flow perturbations.
The first used an additional source which was mounted upstream and provided the amplification curves for the instability modes in the vicinity of the vibrator, the second was based on linear stability calculations.
The analysis of the disturbance flow is based on linear stability theory.
Since the approach is based on linear stability analysis, it has some intrinsic limitations in describing the pore development and propagation.
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The methodology is based on linear-stability analysis of the standard low-order space and time discretization schemes of the conservation laws used in general-purpose thermal-compositional reservoir simulators.
The unstable result is based on linear and nonlinear stability analyses.
Based on linear matrix inequality (LMI) approach, a delay-dependent stability criteria has been developed.
The approach is based on linear matrix inequalities (LMIs) obtained thanks to Lyapunov Razumikhin stability conditions and convexification arguments.
Finally, internal stability and deadbeat features are designed in a compact procedure based on linear matrix inequalities and an optimal linear quadratic design.
The entire system is based on linear relationships between the individual and the state.
More suggestions(15)
based on linear constraint
based on linear kernel
based on linear minimum
based on linear theory
based on linear logic
based on linear equalization
based on linear drift
based on linear programming
based on linear thinking
based on linear workflow
based on linear exposition
based on linear regression
based on linear filtering
based on linear scale-up
based on linear matrix
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