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Ultralow-Latency VLSI Architecture Based on a Linear Approximation Method for Computing Nth Roots of Floating-Point Numbers.

, , , , , and . IEEE Trans. Circuits Syst. I Regul. Pap., 68 (2): 715-727 (2021)

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High-Throughput Low-Latency Pipelined Divider for Single-Precision Floating-Point Numbers., , , , , and . IEEE Trans. Very Large Scale Integr. Syst., 30 (4): 544-548 (2022)Ultralow-Latency VLSI Architecture Based on a Linear Approximation Method for Computing Nth Roots of Floating-Point Numbers., , , , , and . IEEE Trans. Circuits Syst. I Regul. Pap., 68 (2): 715-727 (2021)Reconfigurable Multifunction Computing Unit Using an Universal Piecewise Linear Method., , , , , and . ISCAS, page 2117-2121. IEEE, (2022)Corrections to "Generalized Hyperbolic CORDIC and Its Logarithmic and Exponential Computation With Arbitrary Fixed Base"., , , , , and . IEEE Trans. Very Large Scale Integr. Syst., 27 (9): 2222 (2019)An optimized hardware implementation of the CORDIC algorithm., , , , , and . IEICE Electron. Express, 19 (21): 20220362 (2022)A CORDIC-Based Architecture with Adjustable Precision and Flexible Scalability to Implement Sigmoid and Tanh Functions., , , , , , and . ISCAS, page 1-5. IEEE, (2020)Generalized Hyperbolic CORDIC and Its Logarithmic and Exponential Computation With Arbitrary Fixed Base., , , , , and . IEEE Trans. Very Large Scale Integr. Syst., 27 (9): 2156-2169 (2019)Effective Plug-Ins for Reducing Inference-Latency of Spiking Convolutional Neural Networks During Inference Phase., , , , , , , and . Frontiers Comput. Neurosci., (2021)CORDIC-Based Architecture for Computing Nth Root and Its Implementation., , , , , and . IEEE Trans. Circuits Syst. I Regul. Pap., 65-I (12): 4183-4195 (2018)GH CORDIC-Based Architecture for Computing $N$ th Root of Single-Precision Floating-Point Number., , , , and . IEEE Trans. Very Large Scale Integr. Syst., 28 (4): 864-875 (2020)