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Low-Complexity Digit-Serial Multiplier Over $GF(2^m)$ Based on Efficient Toeplitz Block Toeplitz Matrix-Vector Product Decomposition.

, , , and . IEEE Trans. VLSI Syst., 25 (2): 735-746 (2017)

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Unified Parallel Systolic Multiplier Over GF(2m)., , , and . J. Comput. Sci. Technol., 22 (1): 28-38 (2007)Low-Complexity Bit-Parallel Multiplier over GF(2m) Using Dual Basis Representation., , and . J. Comput. Sci. Technol., 21 (6): 887-892 (2006)Efficient $M$ -ary Exponentiation over $GF(2^m)$ Using Subquadratic KA-Based Three-Operand Montgomery Multiplier., , and . IEEE Trans. on Circuits and Systems, 61-I (11): 3125-3134 (2014)Concurrent error detection architectures for Gaussian normal basis multiplication over GF(2m).. Integration, 43 (1): 113-123 (2010)Low-Complexity Parallel Systolic Montgomery Multipliers over GF(2m) Using Toeplitz Matrix-Vector Representation.. IEICE Transactions, 91-A (6): 1470-1477 (2008)Subquadratic Space-Complexity Parallel Systolic Multiplier Based on Karatsuba Algorithm and Block Recombination., , and . ICGEC (2), volume 388 of Advances in Intelligent Systems and Computing, page 187-200. Springer, (2015)New Bit-Parallel Systolic Multiplier over GF(2m) Using The Modified Booth's Algorithm., , and . APCCAS, page 610-613. IEEE, (2006)Area-Delay Efficient Digit-Serial Multiplier Based on k-Partitioning Scheme Combined With TMVP Block Recombination Approach., , and . IEEE Trans. VLSI Syst., 24 (7): 2413-2425 (2016)New bit-parallel systolic multipliers for a class of GF(2m)., , and . ISCAS (4), page 578-581. IEEE, (2001)Comment on "Subquadratic Space-Complexity Digit-Serial Multipliers Over GF(2m) Using Generalized (a, b)-Way Karatsuba Algorithm"., and . IEEE Trans. on Circuits and Systems, 63-I (8): 1316-1319 (2016)