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PROCESS MODELLING, CONTROL
AND OPTIMISATION GROUP

The Process Modelling, Control and Optimisation research group in the School of Chemical Engineering and Industrial Chemistry at the University of New South Wales conducts research and consultancy activities on a wide range of chemical, mineral, and environmental processes.  The research group consists of five academic staff (including one external staff), as well as post-graduate students and research fellows.

Staff members:

A/Prof. Tuan Pham

Optimisation,

Numerical Methods

 

Dr. Jie Bao

Robust process control, Decentralised control, Control of membrane processes

A/Prof. Soji Adesina

Process modelling

Dr. Dianne Wiley

Modelling, optimisation and control of membrane processes

Dr. David Clements

Modelling, optimisation and control of nonlinear processes, Control and optimisation of membrane processes

 

 

 

Research Area/Projects:

Process Modelling

Activities are carried out on the modelling of various processes from both the fundamental and empirical aspects. A common focus of the modelling group is the application of optimisation methods, to maximise profits and minimise environmental impacts to the various process models.  Some specific areas the research group are involved with are:

§         Modelling and Optimisation of Chemical Reactors – dynamic and steady state modelling/optimisation of fixed bed, fluidised bed, trickle bed, and slurry reactors.

§         Modelling and Optimisation of Combined Reaction and Separation Systems – modelling and optimisation of catalytic membrane reactors (CMR).  Specific research is being carried out on CMR’s for the production of hydrogen and sulphur from hydrogen sulphide gas.

§         Development of Models for the Food and Bioprocessing Industries –Development of refrigeration software for use in the food industries to lower costs and improve product quality. Modelling of biofiltration processes for removal of contaminants by microorganisms.

§         Probabilistic Modelling of Complex Systems – development of modelling methods for systems with inherent uncertainties with application to the process industries as well as chemical, environmental, and biological systems in various scales.

§         Dynamic Modelling of Membrane Processes - developing dynamic process models that can be used for improved control of pressure driven membrane systems. The major dynamic phenomenon associated with membrane systems, flux decline and fouling are being studied and mathematical models are being developed, using a 'hybrid modelling' method, which combines both physical and empirical modelling approaches.

Process Control

Process control research is being conducted for both theoretical studies and applications.

§         Passivity-based robust process controlThis is a new approach to robust process control using the Passivity Theorem. Instead of using the norm bound of the uncertainty, as in mainstreamed robust control (such as H¥ control), uncertainty is characterised in terms of passivity. Several new robust stability conditions have been derived and robust control synthesis methods have been developed based on the proposed stability conditions. Current work focuses on developing practical methods to estimate passivity indices of nonlinear unstructured uncertainties and extension to nonlinear process control based on the Passivity Theorem.

§         Decentralised control studies – This work focuses on interaction analysis for Multi-Input Multi-Output (MIMO) processes, the stability conditions for decentralised control and multi-loop controller design for MIMO processes. A new passivity-based method to analyse Decentralised Integral Controllability has been derived. This result is being extended to stability conditions of general decentralised control systems. Performance limit implied by the stability condition is being studied. Recent work includes studies on decentralised failure-tolerant control, which concerns decentralised unconditional stability, and the synthesis of controllers that achieves closed-loop stability while one or more control loops are switched off due to failure of sensors and/or actuators.

§         Advanced Control of Membrane Process - This work aims to develop a dynamic process model and advanced control schemes for pressure driven membrane systems.  Current methodologies, while functional, are conservative, narrow and slow and do not take advantage of process improvements achievable with tight active control. The expected outcomes include a validated model, control strategies that maximize productivity and minimize fouling during normal operation as well as during start-up and shut-down.

Optimisation

§         One of the most common uses of process models is to use them to determine the optimal manner to design and operate the process, to maximise profits and minimise environmental impact.  Activities related to the development and application of optimisation methods for process design and operation are being conducted.  Some specific areas include:

§         Optimal Process Design and Operation of Membrane Plants – membranes are being increasingly used for separation in many industries. Research is being conducted to determine the best configuration for the membrane module network, as well as to determine the optimal operation strategy (flowrates, cleaning cycles, membrane replacement).  Methods being developed include Mix Integer Non-Linear Programming, and a novel application of fuzzy logic for preliminary designs.

§         Hybrid Optimisation Methods – development of hybrid optimisation methods, which combine the advantages of conventional hill climbing methods with the flexibility of new stochastic method such as parallel simulated annealing and competitive genetic algorithms. Applications to process and plant optimisation.

Numerical Methods

§         Research is also being carried out to develop appropriate numerical solution techniques for moving boundary front problems such as systems undergoing chemical reaction or phase change (freezing, thawing).  Research into special numerical methods to handle these types of situations is being conducted.  These include: adaptive finite difference, orthogonal collocation on finite elements, quasi-linearisation and invariant imbedding methods. The novel combination of these techniques for computationally-efficient algorithms is also being pursued.

 

Last revised: Thursday, November 23, 2000 18:58:47

Maintained by Jie Bao at J.Bao@UNSW.edu.au

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