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Socio-Economic Objective : Mathematical sciences
Research Topic : Flight Control Systems
Australian State/Territory : SA
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  • Funded Activity

    Discovery Projects - Grant ID: DP0664330

    Funder
    Australian Research Council
    Funding Amount
    $225,000.00
    Summary
    Occupational Measures Approach to Long Run Average and Singularly Perturbed Optimal Control Problems. Problems of optimal control of long-run average and singularly perturbed systems arise in many applications. The project will lead to the development of new linear programming based techniques for analyzing these problems (including problems intractable so far) and finding their numerical solutions. The new techniques will have a potential to be further developed into software that can benefit A .... Occupational Measures Approach to Long Run Average and Singularly Perturbed Optimal Control Problems. Problems of optimal control of long-run average and singularly perturbed systems arise in many applications. The project will lead to the development of new linear programming based techniques for analyzing these problems (including problems intractable so far) and finding their numerical solutions. The new techniques will have a potential to be further developed into software that can benefit Australian industries and technologies. The proposed topic is in the focus of interest of many eminent researchers around the world and the dissemination of our results will further improve Australia's standing in the international research community.
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    Funded Activity

    Discovery Projects - Grant ID: DP0986696

    Funder
    Australian Research Council
    Funding Amount
    $150,000.00
    Summary
    Duality, singular perturbations and numerical analysis in infinite dimensional linear programming problems related to problems of control of nonlinear dynamical systems. Problems of control of nonlinear dynamical systems attract continued interest of eminent researchers motivated by important applications and by the fact that analytical and/or numerical analysis of a general nonlinear control problem presents a challenging task. The outcomes of the project will be both fundamental theoretical re .... Duality, singular perturbations and numerical analysis in infinite dimensional linear programming problems related to problems of control of nonlinear dynamical systems. Problems of control of nonlinear dynamical systems attract continued interest of eminent researchers motivated by important applications and by the fact that analytical and/or numerical analysis of a general nonlinear control problem presents a challenging task. The outcomes of the project will be both fundamental theoretical results and readily applicable (linear programming based) algorithms that will equip researchers and engineers with new tools for analysis and numerical solution of nonlinear control problems (including problems that have been intractable so far). The project will further enhance Australia's international reputation in Control Theory and its Applications.
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    Funded Activity

    Linkage - International - Grant ID: LX0881972

    Funder
    Australian Research Council
    Funding Amount
    $46,000.00
    Summary
    Linear programming approach to nonlinear deterministic and stochastic control problems: perturbations methods and numerical analysis. The proposed research will significantly advance knowledge by creating new analytical and numerical methods for tackling complex nonlinear control problems arising in many applications. The study's outputs will lead to a deeper understanding of fundamental issues in mathematical modelling. Collaboration with renowned researchers will further improve Australia's st .... Linear programming approach to nonlinear deterministic and stochastic control problems: perturbations methods and numerical analysis. The proposed research will significantly advance knowledge by creating new analytical and numerical methods for tackling complex nonlinear control problems arising in many applications. The study's outputs will lead to a deeper understanding of fundamental issues in mathematical modelling. Collaboration with renowned researchers will further improve Australia's standing in the international research community. Also their visits may further promote research both within and outside the host institution. In particular, lectures and seminars that they will deliver will be transmitted to Australian universities participating in the Access Grid Room Project.
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    Funded Activity

    Discovery Projects - Grant ID: DP0451168

    Funder
    Australian Research Council
    Funding Amount
    $150,000.00
    Summary
    A comparative study of generalised solution concepts for elliptic partial differential equations using nonsmooth analysis techniques. The solution of ellpitic partial differential equations is central to science and engineering. There are a number of solution concepts, such as those of weak solutions and viscosity solutions, but the relations between these are incompletely understood. We shall investigate this major question using recent advances in optimisation theory and nonsmooth analysis. .... A comparative study of generalised solution concepts for elliptic partial differential equations using nonsmooth analysis techniques. The solution of ellpitic partial differential equations is central to science and engineering. There are a number of solution concepts, such as those of weak solutions and viscosity solutions, but the relations between these are incompletely understood. We shall investigate this major question using recent advances in optimisation theory and nonsmooth analysis. Our approach is to use various approximations and their associated second-order subdifferentials, each of which implies a generalised solution concept and associated abstract convexity. Particular attention, including computational details, will be given to equations which have very different solutions of one type from those of another.
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    Funded Activity

    Discovery Projects - Grant ID: DP0560040

    Funder
    Australian Research Council
    Funding Amount
    $118,000.00
    Summary
    Systematically model the large-scale complexity of turbulent floods and thin film flows. This project continues development of new models, and computer simulation, of turbulent flood, river and estuarine flow. The models will be based systematically upon established turbulence models to resolve accurately the complex physical processes. The development of new and robust computer models for thin layers of coating fluid will aid many industrial processes. We also aim to provide correct ini .... Systematically model the large-scale complexity of turbulent floods and thin film flows. This project continues development of new models, and computer simulation, of turbulent flood, river and estuarine flow. The models will be based systematically upon established turbulence models to resolve accurately the complex physical processes. The development of new and robust computer models for thin layers of coating fluid will aid many industrial processes. We also aim to provide correct initial conditions and boundary conditions for simpler cases of the above flows. The approach leads to a greater understanding of the range of applicability of the models through better estimating the errors in the modelling process. The project develops a fundamental enabling methodology for engineering and the sciences.
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    Funded Activity

    Discovery Projects - Grant ID: DP0988738

    Funder
    Australian Research Council
    Funding Amount
    $315,000.00
    Summary
    Effective and accurate model dynamics, deterministic and stochastic, across multiple space and time scales. A persistent feature of complex systems in engineering and science is the emergence of macroscopic, coarse grained, coherent behaviour from the interactions of microscopic agents (molecules, cells, grains) and with their environment. In current modeling, ranging from ecology to materials science, the underlying microscopic mechanisms are often known, but the closures to translate microscal .... Effective and accurate model dynamics, deterministic and stochastic, across multiple space and time scales. A persistent feature of complex systems in engineering and science is the emergence of macroscopic, coarse grained, coherent behaviour from the interactions of microscopic agents (molecules, cells, grains) and with their environment. In current modeling, ranging from ecology to materials science, the underlying microscopic mechanisms are often known, but the closures to translate microscale knowledge to a system level macroscopic description are rarely available in closed form. Our novel methodology will explore this stumbling block, and promises to radically change the modeling, exploration and understanding of multiscale complex system behaviour.
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    Funded Activity

    Discovery Projects - Grant ID: DP0881054

    Funder
    Australian Research Council
    Funding Amount
    $249,049.00
    Summary
    Topological Optimisation of Fluid Mixing. The proposed research is aimed at improving the efficiency of fluid mixers, which in the long term has potential to reduce vastly the economic and environmental costs associated with large-scale mixing processes in Australian chemical industries. The research will not only impact on practical mixer design, but will also develop important results in the application of topology to the the field of chaotic dynamical systems. This project will also prov .... Topological Optimisation of Fluid Mixing. The proposed research is aimed at improving the efficiency of fluid mixers, which in the long term has potential to reduce vastly the economic and environmental costs associated with large-scale mixing processes in Australian chemical industries. The research will not only impact on practical mixer design, but will also develop important results in the application of topology to the the field of chaotic dynamical systems. This project will also provide a graduate student and post-doctoral researcher with training to pursue a career in fluid dynamics or general applied mathematics research.
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    Funded Activity

    Discovery Projects - Grant ID: DP0774311

    Funder
    Australian Research Council
    Funding Amount
    $392,141.00
    Summary
    Modelling of multiscale systems in engineering and science supports large-scale equation-free simulations and analysis. A persistent feature of complex systems in engineering and science is the emergence of macroscopic, coarse grained, coherent behaviour from the interactions of microscopic agents (molecules, cells) and with their environment. In current modeling, ranging from ecology to materials science, the underlying microscopic mechanisms are known, but the closures to translate microscale .... Modelling of multiscale systems in engineering and science supports large-scale equation-free simulations and analysis. A persistent feature of complex systems in engineering and science is the emergence of macroscopic, coarse grained, coherent behaviour from the interactions of microscopic agents (molecules, cells) and with their environment. In current modeling, ranging from ecology to materials science, the underlying microscopic mechanisms are known, but the closures to translate microscale knowledge to a system level macroscopic description are rarely available in closed form. Our novel, equation free, computational methodologies will circumvent this stumbling block, and promises to radically change the modeling, exploration and understanding of complex system behavior. We continue to develop this powerful computational methodology.
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