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Title: US6031548: Progressive multi-level transmission and display of triangular meshes
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Country: US United States of America

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21 pages

 
Inventor: Gueziec, Andre Pierre; Mamaroneck, NY
Lazarus, Francis; Ritiers, France
Taubin, Gabriel; Hartsdale, NY

Assignee: International Business Machines Corporation, Armonk, NY
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Published / Filed: 2000-02-29 / 1998-02-13

Application Number: US1998000023757

IPC Code: Advanced: G06T 17/20;
Core: more...
IPC-7: G06F 15/00;

ECLA Code: G06T17/20;

U.S. Class: Current: 345/440;
Original: 345/440;

Field of Search: 345/440,423,441,443,118,121

Priority Number:
1998-02-13  US1998000023757
1997-06-13  US1997000049530P

Abstract: Disclosed is a representation and file format for a multi-level progressive transmission or display of a triangular mesh, referred to as a Progressive Multi-Level Representation (PMR). Methods are disclosed for generating the PMR, for progressively building a triangular mesh from a PMR representation, and for extracting a particular level of detail of a triangular mesh from the PMR representation.

Attorney, Agent or Firm: Sbrollini, Jay P.Perman & Green, LLP ;

Primary / Asst. Examiners: Nguyen, Phu K.;

Maintenance Status: E2 Expired  Check current status
CC Certificate of Correction issued

INPADOC Legal Status: Show legal status actions

Parent Case:

CLAIM OF PRIORITY FROM A COPENDING PROVISIONAL PATENT APPLICATION
    Priority is herewith claimed under 35 U.S.C. §119(e) from copending Provisional Patent Application No. 60/049,530, filed Jun. 13, 1997, entitled "1 Surface Partitions for Progressive Loading and Display and Dynamic Simplification of Polygonal Surfaces", by A. P. Gueziec, F. Lazarus, and G. Taubin. The disclosure of this Provisional Patent Application is incorporated by reference herein in its entirety.

Family: None

First Claim:
Show all 25 claims
What is claimed is:     1. A method for generating a multi-level progressive representation of a triangular mesh, comprising steps of:
  • specifying a collection of vertex and triangle lists, with one pair (vertex list, triangle list) being provided for each Level of Detail in order of decreasing Level of Detail, wherein a pair (vertex list, triangle list) of a Level of Detail i is referred to as a batch of Level of Detail i;
  • for each Level of Detail i of the triangular mesh, determining a total number of vertices (nvi) of the Level of Detail i as the sum of vertices in batches i, i+1 . . . ,Lmax, where x represents a lowest Level of Detail; and
  • for each triangle vertex index that is not between 0 and (nvi -1), specifying a vertex representative index, wherein
  • if the vertex representative index is not between 0 and (nvi -1), specifying a vertex representative index for the triangle vertex index, with a succession of vertex representative indices being specified such that a last vertex representative index is between 0 and (nvi -1).


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Forward References: Show 15 U.S. patent(s) that reference this one

       
U.S. References: Go to Result Set: All U.S. references   |  Forward references (15)   |   Backward references (3)   |   Citation Link

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Patent  Pub.Date  Inventor Assignee   Title
Buy PDF- 35pp US4845651  1989-07 Aizawa et al.  Hitachi, Ltd. Geometric modelling system
Buy PDF- 36pp US5602564  1997-02 Iwamura et al.  Hitachi, Ltd. Graphic data processing system
Buy PDF- 109pp US5675720  1997-10 Sato et al.  Fujitsu Limited Method of searching for points of closest approach, and preprocessing method therefor
       
Foreign References: None

Other Abstract Info: DERABS G2000-223250 DERABS G2000-223250

Other References:
  • Gueziec, Andre, "Surface Simplification with Variable Tolerance", MRCAS '95, Nov. 4, 1995, 8 pages.
  • Taubin, Gabriel et al., "Geometric Compression Through Topological Surgery", RC20340 (#89924) Jan. 16, 1996, Computer Sciences, 22 pages.
  • Guezie, Andre, et al., Cutting and Stitching: Efficient Conversion of a Non-Manifold Polygonal Surface to a Manifold, RC20935 (92693), Jul. 25, 1997, Computer Science/Mathematics, 32 pages.
  • Guezie, Andre, "Surface Simplification Inside a Tolerance Volume", RC 20440(90191) May 20, 1997 Updated/Revised, Computer Science/Mathematics, 56 pages.
  • Roufard, Remi et al., "Full-range approximation of triangulated polyhedra", Eurographics, vol. 15, 1996, No. 3, 10 pages.


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