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The Harmonized Parabolic Synthesis Methodology for Hardware Efficient Function Generation with Full Error Control

机译:具有完全误差控制的硬件有效函数生成的协调抛物线综合方法

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The Harmonized Parabolic Synthesis methodology is a further development of the Parabolic Synthesis methodology for approximation of unary functions such as trigonometric functions, logarithms and the square root with moderate accuracy for ASIC implementation. These functions are extensively used in computer graphics, communication systems and many other application areas. For these high-speed applications, software solutions are not sufficient, and a hardware implementation is therefore needed. The Harmonized Parabolic Synthesis methodology has two outstanding advantages: it is parallel, thus reducing the execution time, and it is based on low complexity operations, thus being simple to implement in hardware. A difference compared to other approximation methodologies is that it is a multiplicative, and not additive, methodology. Compared to the Parabolic Synthesis methodologies it is possible to significantly enhance the performance in terms of reducing chip area, computation delay and power consumption. Furthermore, it increases the possibility to tailor the characteristics of the error, improving conditions for subsequent calculations. To evaluate the methodology, the fractional part of the logarithm is implemented and its performance is compared to the Parabolic Synthesis methodology. The comparison is made with 15-bit resolution. The design implemented using the proposed methodology performs 3x better than the Parabolic Synthesis implementation in terms of throughput, while consuming 90% less energy. The chip area is 70% smaller than for the Parabolic Synthesis methodology. In summary, the new technology further increases the advantages of Parabolic Synthesis.
机译:协调抛物线综合方法是抛物线综合方法的进一步发展,用于对一元函数(如三角函数,对数和平方根)进行近似,并具有适度的精度,可实现ASIC。这些功能广泛用于计算机图形学,通信系统和许多其他应用领域。对于这些高速应用,软件解决方案是不够的,因此需要硬件实现。协调抛物线综合方法具有两个突出的优势:它是并行的,因此减少了执行时间;它基于低复杂度的运算,因此在硬件中易于实现。与其他近似方法相比,差异在于它是乘法方法,而不是加法方法。与抛物线合成方法相比,可以在减少芯片面积,计算延迟和功耗方面显着提高性能。此外,它增加了定制误差特征的可能性,从而改善了后续计算的条件。为了评估该方法,实施了对数的小数部分,并将其性能与抛物线综合方法进行了比较。比较以15位分辨率进行。使用拟议方法实现的设计在吞吐量方面比抛物线合成实现高出3倍,而能耗却减少了90%。芯片面积比抛物线合成方法小70%。总之,新技术进一步增加了抛物线合成的优势。

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