1 |
S. Borkar and A.A. Chien, "The Future of Microprocessors," Communications ACM, Vol. 54, No. 5, pp. 67-77, 2011.
DOI
|
2 |
I.H. Song, H.J. Kwon, T.K. Kim, and S.H. Lee, "3D Image Representation Using Color Correction Matrix According to the CCT of a Display," Journal of Korea Multimedia Society, Vol. 22, No. 1, pp. 55-61, 2019.
DOI
|
3 |
P. Montuschi, J.D. Bruguera, L. Ciminiera, and J.A. Pibeiro, "A Digit-by-Digit Algorithm for mth Root Extraction," IEEE Transactions on Computers, Vol. 56, No. 12, pp. 1696-1708, 2007.
DOI
|
4 |
Y. Li and W. Chu, "On the Improved Implementations and Performance Evaluation of Digit-by-Digit Integer Restoring and Nonrestoring Cube Root Algorithms," Proceeding of International Conference on Computer, Information and Telecommunication Systems, pp. 1-5, 2016.
|
5 |
Y. Luo, Y. Wang, H. Sun, and Z. Wang, "CORDIC-Based Architecture for Computing Nth Root and Its Implementation," IEEE Transactions on Circuits and Systems 1, Vol. 65, Issue 12, pp. 4183-4195, 2018.
DOI
|
6 |
C.S. Yan, W.D. Hui, and H.C. Huan, "Design and Implementation of a 64/32-bit Floatingpoint Division, Reciprocal, Square root, and Inverse Square root Unit," Proceedings of Solid-State and Integrated Circuits Technology 8th International Conference on, pp. 1976-1979, 2006.
|
7 |
S.G. Chen and P.Y. Hsieh, "Fast Computation of the Nth Root," Computers and Mathematics With Applications, Vol. 17, No. 10, pp. 1423-1427, 1989.
DOI
|
8 |
F. Dubeau, "Nth Root Extraction: Double Iteration Process and Newtons's Method," Journal of Computational and Applied Mathematics, Vol. 91, Issue 2, pp. 191-198, 1998.
DOI
|
9 |
F. Dubeau, "Newton's Method and High-order Algorithm for the Nth Root Computation," Journal of Computational and Applied Mathematics, Vol. 224, Issue 1, pp. 66-76, 2009.
DOI
|
10 |
J.M. Gutierrez, M.A. Hernandez, and M.A. Salanova, "Calculus of Nth Roots and Third Order Iterative Methods," Nonlinear Analysis Vol. 47(4), pp. 2875-2880, 2001.
DOI
|
11 |
D.D. Sarma and D. Matula, "Measuring and Accuracy of ROM Reciprocal Tables," IEEE Transactions on Computer, Vol. 43, No. 8, pp. 932-930, 1994.
DOI
|
12 |
P.D. Proinov and S.I. Ivanov, "On the Convergence of Halley's Method for Multiple Polynomials Zeros," Mediterranean Journal of Mathematics, Vol. 12, No. 2, pp. 555-572, 2015.
DOI
|
13 |
S.F. Oberman and M.J. Flynn, "Design Issues in Division and Other Floating Point Operations," IEEE Transactions on Computer , Vol. 46, Issue 2, pp. 154-161, 1997.
DOI
|
14 |
S.G. Kim and G.Y. Cho, "A Variable Latency Newton-Rapson's Floating Point Number Reciprocal Square Root Computation," Korea Information Processing Society, Vol. 12, No. 2, pp. 413-420, 2005.
|
15 |
S.G. Kim, H.B. Song, and G.Y. Cho, "A Variable Latency Goldschmidt's Floating Point Number Square Root Computation," Korea Institute of Maritime Information and Communication Sciences, Vol. 9, No. 1, pp. 188-198, 2004.
|
16 |
G.Y. Cho, "Error Corrected K'th Order Goldschmidt's Floating Point Number Division," Korea Institute of Information and Communication Sciences, Vol. 19, No. 10, pp. 2341-2349, 2015.
DOI
|
17 |
IEEE, IEEE Standard for Binary Floating- Point Arithmetic, ANSI/IEEE Standard, Std. 754-1985.
|