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New Block Recombination for Subquadratic Space Complexity Polynomial Multiplication Based on Overlap-Free Approach.

, , , and . IEEE Trans. Computers, 66 (8): 1396-1406 (2017)

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Practical Multi-party Versions of Private Set Intersection Protocols with Hardware Tokens., , , and . FGIT-FGCN/DCA, volume 350 of Communications in Computer and Information Science, page 72-79. Springer, (2012)Space Efficient $GF(2^m)$ Multiplier for Special Pentanomials Based on $n$ -Term Karatsuba Algorithm., , , and . IEEE Access, (2020)Efficient Bit-Parallel Multiplier for Irreducible Pentanomials Using a Shifted Polynomial Basis., , and . IEEE Trans. Computers, 55 (9): 1211-1215 (2006)Efficient Oblivious Transfer in the Bounded-Storage Model., , and . ASIACRYPT, volume 2501 of Lecture Notes in Computer Science, page 143-159. Springer, (2002)Anonymity-Based Authenticated Key Agreement with Full Binding Property., , , , and . WISA, volume 7690 of Lecture Notes in Computer Science, page 177-191. Springer, (2012)Necessity of Incentive System for the First Uploader in Client-Side Deduplication., and . CSA/CUTE, volume 373 of Lecture Notes in Electrical Engineering, page 397-402. Springer, (2015)Low Space Complexity $GF(2^m)$ Multiplier for Trinomials Using $n$ -Term Karatsuba Algorithm., , , and . IEEE Access, (2019)Comments on Ön the Polynomial Multiplication in Chebyshev Form"., , , and . IEEE Trans. Computers, 63 (12): 3162-3163 (2014)New Block Recombination for Subquadratic Space Complexity Polynomial Multiplication Based on Overlap-Free Approach., , , and . IEEE Trans. Computers, 66 (8): 1396-1406 (2017)An extension of TYT algorithm for GF((2n)m) using precomputation., , , and . Inf. Process. Lett., 92 (5): 231-234 (2004)