<--- Back to Details
First PageDocument Content
Software / Shadow / Silhouette edge / Rendering / Vertex / Lightmap / Shading / OpenGL / Umbra / 3D computer graphics / Computer graphics / Computing
Date: 2008-10-20 10:40:04
Software
Shadow
Silhouette edge
Rendering
Vertex
Lightmap
Shading
OpenGL
Umbra
3D computer graphics
Computer graphics
Computing

Soft Planar Shadows Using Plateaus Eric Haines Autodesk, Inc. Ithaca, New York [removed] June 18, 2001

Add to Reading List

Source URL: erich.realtimerendering.com

Download Document from Source Website

File Size: 326,49 KB

Share Document on Facebook

Similar Documents

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–2602) CONFORMAL FIELD THEORY, VERTEX OPERATOR ALGEBRAS AND OPERATOR ALGEBRAS Yasuyuki Kawahigashi (河東泰之)

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–2602) CONFORMAL FIELD THEORY, VERTEX OPERATOR ALGEBRAS AND OPERATOR ALGEBRAS Yasuyuki Kawahigashi (河東泰之)

DocID: 1xVLK - View Document

On the scaling limit of finite vertex transitive graphs with large diameter Itai Benjamini Romain Tessera∗

On the scaling limit of finite vertex transitive graphs with large diameter Itai Benjamini Romain Tessera∗

DocID: 1xVtW - View Document

LOCAL-TO-GLOBAL RIGIDITY OF BRUHAT-TITS BUILDINGS MIKAEL DE LA SALLE AND ROMAIN TESSERA Abstract. A vertex-transitive graph X is called local-to-global rigid if there exists R such that every other graph whose balls of r

LOCAL-TO-GLOBAL RIGIDITY OF BRUHAT-TITS BUILDINGS MIKAEL DE LA SALLE AND ROMAIN TESSERA Abstract. A vertex-transitive graph X is called local-to-global rigid if there exists R such that every other graph whose balls of r

DocID: 1xU1g - View Document

CHARACTERIZING A VERTEX-TRANSITIVE GRAPH BY A LARGE BALL MIKAEL DE LA SALLE AND ROMAIN TESSERA, WITH AN APPENDIX BY JEAN-CLAUDE SIKORAV Abstract. It is well-known that a complete Riemannian manifold M which is locally is

CHARACTERIZING A VERTEX-TRANSITIVE GRAPH BY A LARGE BALL MIKAEL DE LA SALLE AND ROMAIN TESSERA, WITH AN APPENDIX BY JEAN-CLAUDE SIKORAV Abstract. It is well-known that a complete Riemannian manifold M which is locally is

DocID: 1xTva - View Document

OPERATING MANUAL  VERTEX STANDARD CO., LTDNakameguro, Meguro-Ku, Tokyo, Japan  VERTEX STANDARD

OPERATING MANUAL VERTEX STANDARD CO., LTDNakameguro, Meguro-Ku, Tokyo, Japan VERTEX STANDARD

DocID: 1vpgf - View Document