2010 VI Southern Programmable Logic Conference (SPL) 2010
DOI: 10.1109/spl.2010.5483002
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FPGA based floating-point library for CORDIC algorithms

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Cited by 25 publications
(20 citation statements)
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“…We use the average relative error(ARE) in different modes for accuracy analysis, the relative error is expressed by formula (5), where, results R is the hardware simulation results of our designed processor. We can see, in the condition of same ARE, the LUT and register consumption are less than that of the related design described in [15], [17] and [8]. Compared with references [16], the proposed design can achieve higher frequency.…”
Section: Synthesis Resultsmentioning
confidence: 72%
“…We use the average relative error(ARE) in different modes for accuracy analysis, the relative error is expressed by formula (5), where, results R is the hardware simulation results of our designed processor. We can see, in the condition of same ARE, the LUT and register consumption are less than that of the related design described in [15], [17] and [8]. Compared with references [16], the proposed design can achieve higher frequency.…”
Section: Synthesis Resultsmentioning
confidence: 72%
“…All operations are carried out using customized variable width floating-point arithmetic and trigonometric libraries based on the IEEE 754 standard. These units are described in [ 52 , 53 ] and provide much better precision and a larger dynamic range suited for small and large real numbers compared to fixed-point or simple integer arithmetic.…”
Section: Methodsmentioning
confidence: 99%
“…After that, the resulting value enters the activation function as described in Equation (4). The exponential operation uses a CORDIC module described in [ 53 ] while the rest of the arithmetic operators use the same floating-point units described in [ 52 ].…”
Section: Methodsmentioning
confidence: 99%
“…Our previous results point out that the Taylor expansion approach has a lower execution time and a lower cost in logic area than the CORDIC-based solution. However, the CORDIC algorithm presents a better performance in terms of precision [26][27][28]. As will be explained below, this work focuses on solving the resource and timing constrains 6 International Journal of Reconfigurable Computing (see Section 4); therefore, the choice of using a Taylor expansion approach for computing the floating-point trigonometric operators can be justified.…”
Section: An Architectural Approach For Floating-point Operatorsmentioning
confidence: 99%