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Boundary Actuation Structure Of Linearized Two-Phase Flow

American Control Conference(2010)

Cited 16|Views5
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Abstract
In this paper, we introduce a two-phase flow model which describes the motion of two incompressible fluids. The proposed model is governed by nonlinear partial differential algebraic equations (PDAEs) with open initial-boundary conditions. The well-posedness of the boundaries is analyzed using characteristic curves, which leads to development of a boundary actuation structure that is suitable for a control design. A particular emphasis is placed on a possible coordinate transformation that can reduce the problem to a set of partial differential equations (PDEs) without algebraic constraints. The boundary actuation strategy is presented using linearized model equations and tested on a numerical example for a quasi steady-state situation.
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Key words
flow control,nonlinear differential equations,partial differential equations,pipe flow,two-phase flow,boundary actuation structure,coordinate transformation,linearized model equations,nonlinear partial differential algebraic equations,one-dimensional incompressible two-phase flow,quasisteady-state situation,vertical pipe,propagation,force,two phase flow,steady state,quasi steady state,boundary condition,linear model,differential algebraic equation,incompressible fluid,partial differential equation,mathematical model
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