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  • Efficient Parallel Algorithm for Visible Surface Detection in 3D Graphics Display

    Author(s)
    Shen, Hong
    You, Jia
    Evans, D.
    Griffith University Author(s)
    Shen, Hong
    You, Jia
    Year published
    1998
    Metadata
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    Abstract
    A major concern in generation of realistic graphics displays is how to identify those parts of a scene that are visible from a chosen viewing position. There have been various algorithms for identification of visible objects on both sequential and parallel computation models, all with different time and space requirements, depending on the properties of the underlying machine architectures and types of the objects. In this paper, we propose an efficient parallel algorithm for implementation of the popular depth-buffer method on the general PRAM model that detects visible surfaces by projecting pixels on all surfaces to a 2D ...
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    A major concern in generation of realistic graphics displays is how to identify those parts of a scene that are visible from a chosen viewing position. There have been various algorithms for identification of visible objects on both sequential and parallel computation models, all with different time and space requirements, depending on the properties of the underlying machine architectures and types of the objects. In this paper, we propose an efficient parallel algorithm for implementation of the popular depth-buffer method on the general PRAM model that detects visible surfaces by projecting pixels on all surfaces to a 2D view plane and removing all hidden surfaces. For a total of n pixels on the surfaces of an object, our algorithm runs cost-optimally in O((n/p)+log p) time in the average case, and in o((n/p)log p) time in the worst case, using p processors on the EREW PRAM. We analyze the scalability of the algorithm and show that it is highly scalable in the average case.
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    Journal Title
    International Journal of Computer Mathematics
    Volume
    67
    Issue
    3-4
    DOI
    https://doi.org/10.1080/00207169808804669
    Subject
    Applied mathematics
    Theory of computation
    Publication URI
    http://hdl.handle.net/10072/122190
    Collection
    • Journal articles

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