Title : 
Hierarchical EGI: a new method for object representation
         
        
            Author : 
Xu, James Z. ; Suk, Minsoo ; Ranka, Sanjay
         
        
            Author_Institution : 
Coherent Res. Inc., East Syracuse, NY, USA
         
        
        
        
        
        
            Abstract : 
This paper proposes a new object representation scheme called hierarchical extended Gaussian image (HEGI). The HEGI can be used for describing nonconvex as well as convex objects. The HEGI description can be constructed as a tree where each leaf node corresponds to an extended Gaussian image (EGI) description of a convex part resulting from the recursive convex hull decomposition of an object. An object´s HEGI consists of three major components. The first component is a Gaussian image set representing the object´s parts. The second component is a relational set keeping the intersecting curves between the different parts. The third component is an attributed graph storing the part attributes and interpart relational attributes. The HEGI is a hierarchical and intrinsic scheme with decreasing spatial resolution at each higher layer
         
        
            Keywords : 
Gaussian processes; edge detection; image representation; image resolution; trees (mathematics); Gaussian image set; HEGI; attributed graph; convex objects; extended Gaussian image description; hierarchical extended Gaussian image; interpart relational attributes; intersecting curves; intrinsic scheme; leaf node; nonconvex objects; object representation; part attributes; recursive convex hull decomposition; relational set; spatial resolution; tree; Drives; Information science; Solids; Spatial resolution; Vocabulary;
         
        
        
        
            Conference_Titel : 
Signal Processing, 1996., 3rd International Conference on
         
        
            Conference_Location : 
Beijing
         
        
            Print_ISBN : 
0-7803-2912-0
         
        
        
            DOI : 
10.1109/ICSIGP.1996.566241