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Socio-Economic Objective : Mathematical sciences
Australian State/Territory : WA
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  • Funded Activity

    Discovery Projects - Grant ID: DP0771294

    Funder
    Australian Research Council
    Funding Amount
    $257,000.00
    Summary
    Automated Determination of the Pose of a Human from Visual Information  -  Markerless 3D Pose Recovery of Humans from Videos. The development of 3D human pose recovery has been sought by computer vision researchers for many years. Our results will, firstly, have benefit for Australia's standing in the international computer vision community. Over time, the research outcomes will be developed into a software product for rehabilitation analysis by recognizing discrepancies between the walking pat .... Automated Determination of the Pose of a Human from Visual Information  -  Markerless 3D Pose Recovery of Humans from Videos. The development of 3D human pose recovery has been sought by computer vision researchers for many years. Our results will, firstly, have benefit for Australia's standing in the international computer vision community. Over time, the research outcomes will be developed into a software product for rehabilitation analysis by recognizing discrepancies between the walking patterns of healthy individuals and those with abnormalities as a result of accidents or diseases. The Australian economy will benefit by the reduction in the lifetime cost of injuries. This software will also provide benefits to the movie animation, computer games industry, and the training of athletes.
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    Funded Activity

    Discovery Projects - Grant ID: DP0346396

    Funder
    Australian Research Council
    Funding Amount
    $172,536.00
    Summary
    Efficient Computational Methods for Constrained Path Problems. We consider a class of path design problems which arise when an object needs to traverse between two points through a specified region. The region may be a continuous space or the path may be restricted to the edges of a network. The path must optimise a prescribed criterion such as risk, reliability or cost and satisfy a number of constraints. Problems of this type readily arise in the defence, transport and communication i .... Efficient Computational Methods for Constrained Path Problems. We consider a class of path design problems which arise when an object needs to traverse between two points through a specified region. The region may be a continuous space or the path may be restricted to the edges of a network. The path must optimise a prescribed criterion such as risk, reliability or cost and satisfy a number of constraints. Problems of this type readily arise in the defence, transport and communication industries. In addition to efficient solution methods for these problems the project will produce computational tools for a wide range of related network routing problems.
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    Funded Activity

    Federation Fellowships - Grant ID: FF0776186

    Funder
    Australian Research Council
    Funding Amount
    $1,606,210.00
    Summary
    Group actions: combinatorics, geometry and computation. Science today relies on digital technologies using quantised and digital information. Because of the discrete nature of digital information, much of the mathematics underpinning these advances comes from the core disciplines of algebra and combinatorics within which this proposal falls. All aspects of the proposal focus on strengthening theoretical understanding of algebraic and combinatorial structures, and increasing computational power f .... Group actions: combinatorics, geometry and computation. Science today relies on digital technologies using quantised and digital information. Because of the discrete nature of digital information, much of the mathematics underpinning these advances comes from the core disciplines of algebra and combinatorics within which this proposal falls. All aspects of the proposal focus on strengthening theoretical understanding of algebraic and combinatorial structures, and increasing computational power for working with them. The fundamental research outcomes, in terms of theorems, algorithms, and the training of young research mathematicians, will thus both enhance the high international standing of Australian mathematics, and strengthen Australia's capabilities in these important areas.
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