2019
DOI: 10.1016/j.aeue.2019.04.022
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Array auto-calibration using a generalized least-squares method

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Cited by 3 publications
(2 citation statements)
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“…We refer to our approach by EMASEF-NPA (Error-Margin aware Approach for non-uniform Segmentation of Elementary Functions using degree-N Polynomial Approximation). EMASEF-NPA approach passes through three steps: (i) first, we proposed an new Dichotomy-based non-uniform segmentation efficient algorithm followed by Least Square-based [23] degree-n polynomial approximation; (ii) second, we used the bit-width optimization (BWO) process to carry out the fixed point arithmetic [24]. This process guarantees a better representation of the integer and fractional part of the polynomial approximation's coefficients, and the x-extremes of each interval of the segments; (iii) finally, we implement the elementary function on an FPGA hardware platform [25,26] using the Content-Addressable Memory (CAM) principle [27], and Horner's rules [28].…”
Section: Design and Implementation Of An Error-margin Aware Approachmentioning
confidence: 99%
“…We refer to our approach by EMASEF-NPA (Error-Margin aware Approach for non-uniform Segmentation of Elementary Functions using degree-N Polynomial Approximation). EMASEF-NPA approach passes through three steps: (i) first, we proposed an new Dichotomy-based non-uniform segmentation efficient algorithm followed by Least Square-based [23] degree-n polynomial approximation; (ii) second, we used the bit-width optimization (BWO) process to carry out the fixed point arithmetic [24]. This process guarantees a better representation of the integer and fractional part of the polynomial approximation's coefficients, and the x-extremes of each interval of the segments; (iii) finally, we implement the elementary function on an FPGA hardware platform [25,26] using the Content-Addressable Memory (CAM) principle [27], and Horner's rules [28].…”
Section: Design and Implementation Of An Error-margin Aware Approachmentioning
confidence: 99%
“…where Z denotes the fitted elevation of the conductor using a polynomial. The optimal parameters of Equation ( 7) are determined using the least-squares method [60], which is mathematically expressed as…”
Section: Catenary Equationmentioning
confidence: 99%