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Efficient backprojection-based synthetic aperture radar computation with many-core processors.

, , , , and . SC, page 28. IEEE/ACM, (2012)

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New Algorithms for Improved Transcendental Functions on IA-64., and . IEEE Symposium on Computer Arithmetic, page 4-11. IEEE Computer Society, (1999)Tight Certification Techniques for Digit-by-Rounding Algorithms with Application to a New 1/sqrt(x) Design., , , and . IEEE Symposium on Computer Arithmetic, page 159-168. IEEE Computer Society, (2011)Radix-8 Digit-by-Rounding: Achieving High-Performance Reciprocals, Square Roots, and Reciprocal Square Roots., , , and . IEEE Symposium on Computer Arithmetic, page 149-158. IEEE Computer Society, (2011)A New Multiplication Algorithm for Extended Precision Using Floating-Point Expansions., , and . ARITH, page 39-46. IEEE Computer Society, (2016)Implementing complex elementary functions using exception handling., , and . ACM Trans. Math. Softw., 20 (2): 215-244 (1994)Accurate and efficient testing of the exponential and logarithm functions.. ACM Trans. Math. Softw., 16 (3): 185-200 (1990)Scientific computing on the Itanium® processor., , , , and . Scientific Programming, 10 (4): 329-337 (2002)FEAST Eigensolver for non-Hermitian Problems., , and . CoRR, (2015)Enabling Sparse Winograd Convolution by Native Pruning., , and . CoRR, (2017)Zolotarev Quadrature Rules and Load Balancing for the FEAST Eigensolver., , , and . CoRR, (2014)