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首页> 外文期刊>Circuits and Systems I: Regular Papers, IEEE Transactions on >A Power-Area Efficient Geometry Engine With Low-Complexity Subdivision Algorithm for 3-D Graphics System
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A Power-Area Efficient Geometry Engine With Low-Complexity Subdivision Algorithm for 3-D Graphics System

机译:具有低复杂度细分算法的3-D图形系统功率面积高效几何引擎

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摘要

In this paper, a power-area efficient geometry engine (GE) using a low-complexity three-level subdivision algorithm is presented. The proposed subdivision algorithm and architecture is capable of providing low complexity, high power-area efficiency, scalable and near-Phong shading quality. The forward difference, edge function recovery, dual space subdivision, triangle filtering, and triangle setup coefficient sharing schemes are employed to alleviate the redundant computation for the proposed algorithm. According to the low-complexity subdivision algorithm, one reconfigurable datapath is proposed to save the area since the same set of processing elements (PE) is reused for different operations of GE. Compared with the conventional subdivision algorithm, the proposed subdivision algorithm reduces the number of memory/register accesses for subdivision by 40% and 60.32% for level-1 and level-2 subdivision, respectively. In terms of the number of multiplications for transforms, the reduction can be attained by 27.5% and 60.27% for level-1 and level-2 subdivision, respectively. From the implementation results, the proposed GE can achieve the power-area efficiency of 518.8 ${rm Kvertices}/({rm s}bullet{rm mW}bullet{rm mm}^{2})$ for level-1 subdivision.
机译:本文提出了一种使用低复杂度三级细分算法的功率区域高效几何引擎(GE)。所提出的细分算法和体系结构能够提供低复杂度,高功率面积效率,可扩展性和接近Phong的阴影质量。该算法采用前向差分,边缘函数恢复,双空间细分,三角滤波和三角建立系数共享方案来减轻冗余计算。根据低复杂度细分算法,提出了一个可重新配置的数据路径以节省空间,因为同一组处理元素(PE)被重复用于GE的不同操作。与常规细分算法相比,所提出的细分算法将一级细分和二级细分的存储/寄存器访问次数分别减少了40%和60.32%。就变换的乘法次数而言,一级和二级细分分别可减少27.5%和60.27%。从实施结果来看,拟议的GE可以实现一级细分的518.8 $ {rm Kvertices} /({rm s} bullet {rm mW} bullet {rm mm} ^ {2})$的功率区域效率。

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