去块滤波算法是高效视频编码标准(high-efficiency video coding,HEVC)的重要组成部分,专用硬件实现的去块滤波电路结构难以满足不断革新的算法需求,可重构计算兼具计算高效性和编程灵活性成为研究热点。基于指令流与数据流混合驱动可...去块滤波算法是高效视频编码标准(high-efficiency video coding,HEVC)的重要组成部分,专用硬件实现的去块滤波电路结构难以满足不断革新的算法需求,可重构计算兼具计算高效性和编程灵活性成为研究热点。基于指令流与数据流混合驱动可重构视频阵列处理器(reconfigurable video array processor,RVAP),提出一种可重构的HEVC编码去块滤波电路的并行化实现方法,依据数据流图分析实现去块滤波算法的最大化并行,提高计算效率;通过强/弱滤波方式的灵活切换,提高计算资源利用率。实验结果表明,所提方法在满足算法灵活切换和计算速度要求的同时,硬件资源减少了47.6%,时钟频率达167 MHz。展开更多
This paper analyzes the geometric quantities that remain unchanged during parallel mapping （i.e., mapping from a reference curved surface to a parallel surface with identical normal direction）. The second gradient o...This paper analyzes the geometric quantities that remain unchanged during parallel mapping （i.e., mapping from a reference curved surface to a parallel surface with identical normal direction）. The second gradient operator, the second class of integral theorems, the Gauss-curvature-based integral theorems, and the core property of parallel mapping are used to derive a series of parallel mapping invariants or geometrically conserved quantities. These include not only local mapping invariants but also global mapping invafiants found to exist both in a curved surface and along curves on the curved surface. The parallel mapping invariants are used to identify important transformations between the reference surface and parallel surfaces. These mapping invariants and transformations have potential applications in geometry, physics, biomechanics, and mechanics in which various dynamic processes occur along or between parallel surfaces.展开更多
文摘去块滤波算法是高效视频编码标准(high-efficiency video coding,HEVC)的重要组成部分,专用硬件实现的去块滤波电路结构难以满足不断革新的算法需求,可重构计算兼具计算高效性和编程灵活性成为研究热点。基于指令流与数据流混合驱动可重构视频阵列处理器(reconfigurable video array processor,RVAP),提出一种可重构的HEVC编码去块滤波电路的并行化实现方法,依据数据流图分析实现去块滤波算法的最大化并行,提高计算效率;通过强/弱滤波方式的灵活切换,提高计算资源利用率。实验结果表明,所提方法在满足算法灵活切换和计算速度要求的同时,硬件资源减少了47.6%,时钟频率达167 MHz。
基金Supported by the National Natural Science Foundation of China(Nos.10572076 and 10872114)the Natural Science Foundation of Jiangsu Province,China (No.BK2008370)
文摘This paper analyzes the geometric quantities that remain unchanged during parallel mapping （i.e., mapping from a reference curved surface to a parallel surface with identical normal direction）. The second gradient operator, the second class of integral theorems, the Gauss-curvature-based integral theorems, and the core property of parallel mapping are used to derive a series of parallel mapping invariants or geometrically conserved quantities. These include not only local mapping invariants but also global mapping invafiants found to exist both in a curved surface and along curves on the curved surface. The parallel mapping invariants are used to identify important transformations between the reference surface and parallel surfaces. These mapping invariants and transformations have potential applications in geometry, physics, biomechanics, and mechanics in which various dynamic processes occur along or between parallel surfaces.
