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A. HUI

Last name: A. HUI

    Recent uploads

  • 2004 (v1)
    Publication
    Metadata-only
    Update Operations on 3D Simplicial Decompositions of Non-manifold Objects
    DE FLORIANI, LEILA A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2006 (v1)
    Publication
    Metadata-only
    A Dimension-Independent Representation for Multi-Resolution Non-Manifold Meshes
    DE FLORIANI, LEILA A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2005 (v1)
    Publication
    Metadata-only
    Data Structures for simplicial complexes: an analysis and a comparison
    DE FLORIANI, LEILA A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2010 (v1)
    Publication
    Metadata-only
    TopMesh: A Tool for Extracting Topological Information From Non-Manifold Object
    DE FLORIANI, LEILA PAPALEO, LAURA A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2004 (v1)
    Publication
    Metadata-only
    A data structure for non-manifold simplicial d-complexes
    DE FLORIANI, LEILA D. GREENFIELDBOYCE A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2006 (v1)
    Publication
    Metadata-only
    Topology-based reasoning on non-manifold shapes,
    DE FLORIANI, LEILA PAPALEO, LAURA A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2008 (v1)
    Publication
    Metadata-only
    Identification of form features in non-manifold shapes through a decomposition approach
    DE FLORIANI, LEILA A. HUI F. GIANNINI

    No description

    Uploaded on: March 31, 2023
  • 2009 (v1)
    Publication
    Metadata-only
    Computing and Visualizing a Graph-Based Decomposition for Non-Manifold Shapes
    DE FLORIANI, LEILA D. PANOZZO A. HUI

    No description

    Uploaded on: April 14, 2023
  • 2010 (v1)
    Publication
    Metadata-only
    A Dimension-Independent Data Structure for Simplicial Complexes
    DE FLORIANI, LEILA A. HUI D. PANOZZO

    We consider here the problem of representing non-manifold shapes discretized as d-dimensional simplicial Euclidean complexes. To this aim, we propose a dimension-independent data structure for simplicial complexes, called the Incidence Simplicial (IS) data structure, which is scalable to manifold complexes, and supports efficient navigation and...

    Uploaded on: March 31, 2023

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