Optimization of Free Viewpoint Interpolation by Applying Adaptive Depth Plane Distributions in Plane Sweeping A Histogram-based Approach to a Non-uniform Plane Distribution

被引:0
作者
Goorts, Patrik [1 ]
Maesen, Steven [1 ]
Dumont, Maarten [1 ]
Rogmans, Sammy [1 ]
Bekaert, Philippe [1 ]
机构
[1] Hasselt Univ tUL iMinds, Expertise Ctr Digital Media, Wetenschapspk 2, B-3590 Diepenbeek, Belgium
来源
PROCEEDINGS OF THE 10TH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING AND MULTIMEDIA APPLICATIONS (SIGMAP 2013) | 2013年
关键词
Plane Sweep; Free Viewpoint Interpolation; Cumulative Histogram; Optimization; Non-uniform Distribution; SCENE RECONSTRUCTION;
D O I
暂无
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
In this paper, we present a system to increase performance of plane sweeping for free viewpoint interpolation. Typical plane sweeping approaches incorporate a uniform depth plane distribution to investigate different depth hypotheses to generate a depth map, used in novel camera viewpoint generation. When the scene consists of a sparse number of objects, some depth hypotheses do not contain objects and can cause noise and wasted computational power. Therefore, we propose a method to adapt the plane distribution to increase the quality of the depth map around objects and to reduce computational power waste by reducing the number of planes in empty spaces in the scene. First, we generate the cumulative histogram of the previous frame in a temporal sequence of images. Next, we determine a new normalized depth for every depth plane by analyzing the cumulative histogram. Steep sections of the cumulative histogram will result in a dense local distribution of planes; a flat section will result in a sparse distribution. The results, performed on controlled and on real images, demonstrate the effectiveness of the method over a uniform distribution and allows a lower number of depth planes, and thus a more performant processing, for the same quality.
引用
收藏
页码:7 / 15
页数:9
相关论文
共 16 条
[1]  
[Anonymous], 2006, 2006 IEEE COMP SOC C
[2]  
Dumont M, 2009, COMM COM INF SC, V48, P358
[3]  
Gallup David, 2007, CVPR
[4]  
Goorts P., 2012, P 2 INT C 3D IM IC3D
[5]  
Goorts P., 2012, P 10 INT C SIGN PROC
[6]  
Goorts P, 2013, P 8 INT C COMP VIS T
[7]  
Green S., 2005, GDC, V2005, P2
[8]   A theory of shape by space carving [J].
Kutulakos, KN ;
Seitz, SM .
INTERNATIONAL JOURNAL OF COMPUTER VISION, 2000, 38 (03) :199-218
[9]  
Matusik W, 2000, COMP GRAPH, P369, DOI 10.1145/344779.344951
[10]  
Miller G., 2005, IEEE EUR C VIS MED P, P50