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Tight Certification Techniques for Digit-by-Rounding Algorithms with Application to a New 1/sqrt(x) Design., , , и . IEEE Symposium on Computer Arithmetic, стр. 159-168. IEEE Computer Society, (2011)Radix-8 Digit-by-Rounding: Achieving High-Performance Reciprocals, Square Roots, and Reciprocal Square Roots., , , и . IEEE Symposium on Computer Arithmetic, стр. 149-158. IEEE Computer Society, (2011)Enabling Sparse Winograd Convolution by Native Pruning., , и . CoRR, (2017)Accurate and efficient testing of the exponential and logarithm functions.. ACM Trans. Math. Softw., 16 (3): 185-200 (1990)New Algorithms for Improved Transcendental Functions on IA-64., и . IEEE Symposium on Computer Arithmetic, стр. 4-11. IEEE Computer Society, (1999)Anton 2: Raising the Bar for Performance and Programmability in a Special-Purpose Molecular Dynamics Supercomputer., , , , , , , , , и 35 other автор(ы). SC, стр. 41-53. IEEE Computer Society, (2014)Subspace Iteration with Approximate Spectral Projection, и . CoRR, (2013)Constrained minimax approximation and optimal preconditioned for Toeplitz matrices., и . Numer. Algorithms, 5 (7): 353-364 (1993)Tera-scale 1D FFT with low-communication algorithm and Intel® Xeon Phi™ coprocessors., , , , , и . SC, стр. 34:1-34:12. ACM, (2013)Faster CNNs with Direct Sparse Convolutions and Guided Pruning., , , , , , и . ICLR (Poster), OpenReview.net, (2017)