• Title of article

    A Unified Paradigm For Scalable Multi-Projector Displays

  • Author/Authors

    Damera-Venkata، نويسنده , , N.، نويسنده , , Chang، نويسنده , , N.L.، نويسنده , , DiCarlo، نويسنده , , J.M.، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2007
  • Pages
    8
  • From page
    1360
  • To page
    1367
  • Abstract
    We present a general framework for the modeling and optimization of scalable multi-projector displays. Based on this framework, we derive algorithms that can robustly optimize the visual quality of an arbitrary combination of projectors without manual adjustment. When the projectors are tiled, we show that our framework automatically produces blending maps that outperform stateof- the-art projector blending methods. When all the projectors are superimposed, the framework can produce high-resolution images beyond the Nyquist resolution limits of component projectors. When a combination of tiled and superimposed projectors are deployed, the same framework harnesses the best features of both tiled and superimposed multi-projector projection paradigms. The framework creates for the first time a new unified paradigm that is agnostic to a particular configuration of projectors yet robustly optimizes for the brightness, contrast, and resolution of that configuration. In addition, we demonstrate that our algorithms support high resolution video at real-time interactive frame rates achieved on commodity graphics platforms. This work allows for inexpensive, compelling, flexible, and robust large scale visualization systems to be built and deployed very efficiently.
  • Keywords
    Super-resolution , automatic geometric alignment , superimposed projection. , Multi-projector displays , Stitching , photometriccorrection , large format displays , blending , tiled displays
  • Journal title
    IEEE TRANSACTIONS ON VISUALIZATION AND COMPUTER GRAPHICS
  • Serial Year
    2007
  • Journal title
    IEEE TRANSACTIONS ON VISUALIZATION AND COMPUTER GRAPHICS
  • Record number

    402144