Work Files Saved Searches
   My Account                                                  Search:   Quick/Number   Boolean   Advanced   Derwent    Help   


 The Delphion Integrated View

  Buy Now:   Buy PDF- 26pp  PDF  |   File History  |   Other choices   
  Tools:  Citation Link  |  Add to Work File:    
  View:  Expand Details   |  INPADOC   |  Jump to: 
  Go to:  Derwent  
 Email this to a friend  Email this to a friend 
       
Title: US6184897: Compressed representation of changing meshes and method to decompress
[ Derwent Title ]


Country: US United States of America

View Images High
Resolution

 Low
 Resolution

 
26 pages

 
Inventor: Gueziec, Andre; Mamaroneck, NY
Taubin, Gabriel; Hartsdale, NY

Assignee: International Business Machines Corporation, Armonk, NY
other patents from INTERNATIONAL BUSINESS MACHINES CORPORATION (280070) (approx. 44,393)
 News, Profiles, Stocks and More about this company

Published / Filed: 2001-02-06 / 1998-01-14

Application Number: US1998000006771

IPC Code: Advanced: G06T 9/00; G06T 17/20;
Core: more...
IPC-7: G06F 15/00;

ECLA Code: G06T17/20; G06T9/00F;

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

Field of Search: 345/440,441,423,418,121

Priority Number:
1998-01-14  US1998000006771
1997-01-15  US1997000035014P

Abstract:     A computer implemented representation and a method for encoding and decoding sequences of changes of a manifold triangular mesh. The representation is composed of a base manifold triangular mesh and a succession of specialized mesh surgery operations that may be of a different type. The methods encode or decode any sequence of mark, move, cut, delete, close, fill, or add operations. The mark operation specifies a type of mark and a set of marked elements. The move operation determines a set of displaced vertices from a set of marked elements, and applies a set of vertex displacements to the set of displaced vertices. The cut operation cuts the changing mesh through a set of marked edges. The close operation is applied to one or more boundaries that are determined when the type of mark is a boundary type, and the one or more boundaries are determined by a marked elements variable. The fill operation adds the triangles of a simple polygon to a manifold triangular mesh by establishing a one to one correspondence between a contiguous subset of boundary edges of the manifold triangular mesh and the same number of contiguous edges of a loop defined by the boundary of the simple polygon. The add operation is preferably specified by an incremental manifold triangular mesh and a sequence of stitches, where the incremental manifold triangular mesh is a manifold triangular mesh, and where a stitch is a one to one correspondence between a contiguous subset of boundary edges of one boundary of the manifold triangular mesh and the same number of contiguous edges of boundary edges of one boundary of the incremental manifold triangular mesh.

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

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

INPADOC Legal Status: Show legal status actions          Buy Now: Family Legal Status Report

Parent Case:

CROSS-REFERENCE TO RELATED APPLICATIONS
    This patent application claims priority under 35 U.S.C §1.119 from i) Provisional Patent Application No. 60/035,014, filed Jan. 15, 1997, entitled "Compressed Delta Surfaces" by G. Taubin et. al., ii) U.S. patent application Ser. No. 08/840,001, filed on Apr. 24, 1997, entitled "Method to Convert Non-Manifold Polyhedral Surfaces into Manifold Surfaces" by A. Gueziec and G. Taubin, iii) U.S. patent application Ser. No. 08/688,572, filed Jul. 30, 1996, now U.S. Pat. No. 5,825,369 entitled "Compression of Simple Geometric Models Using Spanning Trees" by J. Rossignac and G. Taubin, and iv) U.S. patent application Ser. No. 08/685,422 filed Jul. 30, 1996, now U.S. Pat. No. 5,905,507 entitled "Compression of Geometric Models Using Spanning Trees" by J. Rossignac and G. Taubin, and is related to U.S. patent application (Attorney Docket No. Y0997-004), filed concurrently herewith, entitled "Method for Generating and Applying Changes in the Level of Detail of a Polygonal Surface", by G. Taubin et al., all of which are herein incorporated by reference in their entirety.

Family: Show 10 known family members

First Claim:
Show all 41 claims
What is claimed is:     1. A method for encoding a representation of a three dimensional scene, comprising the steps of:
  • generating surface data representing polygonal surfaces, the polygonal surfaces comprising a plurality of elements;
  • generating first data representing a first operation with respect to elements of said polygonal surfaces;
  • generating second data representing a second operation with respect to elements of the polygonal surfaces, wherein the second operation is different from the first operation, and wherein the first and second operations are performed in a predetermined sequence with respect to elements of the polygonal surfaces to generate a representation of a three dimensional scene; and
  • performing the first and second operations in a predetermined sequence on the surface data with respect to elements of said polygonal surfaces to generate a representation of a three dimensional scene.


Background / Summary: Show background / summary

Drawing Descriptions: Show drawing descriptions

Description: Show description

Forward References: Show 9 U.S. patent(s) that reference this one

       
U.S. References: Go to Result Set: All U.S. references   |  Forward references (9)   |   Backward references (2)   |   Citation Link

Buy
PDF
Patent  Pub.Date  Inventor Assignee   Title
Buy PDF- 30pp US5825369  1998-10 Gueziec et al.  International Business Machines Corporation Compression of simple geometric models using spanning trees
Buy PDF- 29pp US5905507  1999-05 Gueziec et al.  International Business Machines Corporation Compression of geometric models using spanning trees
       
Foreign References: None

Other Abstract Info: DERABS G2000-136501

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.
  • Gueziec, 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.
  • Gueziec, Andre, "Surface Simplification Inside a Tolerance Volume", RC 20440(90191) May 20, 1997 Updated/Revised, Computer Science/Mathematics, 56 pages.


  • Inquire Regarding Licensing

    Powered by Verity


    Plaques from Patent Awards      Gallery of Obscure PatentsNominate this for the Gallery...

    Thomson Reuters Copyright © 1997-2010 Thomson Reuters 
    Subscriptions  |  Web Seminars  |  Privacy  |  Terms & Conditions  |  Site Map  |  Contact Us  |  Help