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ORCIDKu-Young Chang
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Publications
- 2020
[j32]Sun-Mi Park
, Ku-Young Chang, Dowon Hong, Changho Seo:
Space Efficient $GF(2^m)$ Multiplier for Special Pentanomials Based on $n$ -Term Karatsuba Algorithm. IEEE Access 8: 27342-27360 (2020)- [j31]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Efficient Bit-Parallel Multiplier for All Trinomials Based on n-Term Karatsuba Algorithm. IEEE Access 8: 173491-173507 (2020) - 2019
- [j30]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Low Space Complexity $GF(2^m)$ Multiplier for Trinomials Using $n$ -Term Karatsuba Algorithm. IEEE Access 7: 27047-27064 (2019) - 2018
- [j27]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Efficient Three-Way Split Formulas for Binary Polynomial Multiplication and Toeplitz Matrix Vector Product. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 101-A(1): 239-248 (2018) - [j26]Ku-Young Chang, Sun-Mi Park, Dowon Hong, Changho Seo:
Efficient multiplier based on hybrid approach for Toeplitz matrix-vector product. Inf. Process. Lett. 131: 33-38 (2018) - [j25]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Subquadratic Space Complexity Multiplier Using Even Type GNB Based on Efficient Toeplitz Matrix-Vector Product. IEEE Trans. Computers 67(12): 1794-1805 (2018) - 2017
- [j23]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
New Block Recombination for Subquadratic Space Complexity Polynomial Multiplication Based on Overlap-Free Approach. IEEE Trans. Computers 66(8): 1396-1406 (2017) - 2016
- [j22]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Efficient Multiplication Based on Dickson Bases over Any Finite Fields. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 99-A(11): 2060-2074 (2016) - [j21]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Explicit formulae for Mastrovito matrix and its corresponding Toeplitz matrix for all irreducible pentanomials using shifted polynomial basis. Integr. 53: 27-38 (2016) - [j19]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Comments on "Multiway Splitting Method for Toeplitz Matrix Vector Product". IEEE Trans. Computers 65(1): 332-333 (2016) - 2015
- [j16]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Generalization to Any Field of Toeplitz Matrix Vector Product Based on Multi-Way Splitting Method and Its Application. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 98-A(1): 378-383 (2015) - [j14]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Low Complexity Multiplier Based on Dickson Basis Using Efficient Toeplitz Matrix-Vector Product. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 98-A(11): 2283-2290 (2015) - 2014
- [j13]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Bit-Parallel Cubing Computation over GF(3m) for Irreducible Trinomials. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 97-A(1): 347-353 (2014) - [j12]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
New efficient bit-parallel polynomial basis multiplier for special pentanomials. Integr. 47(1): 130-139 (2014) - [j11]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Comments on "On the Polynomial Multiplication in Chebyshev Form". IEEE Trans. Computers 63(12): 3162-3163 (2014) - 2013
- [j10]Sun-Mi Park, Ku-Young Chang, Dowon Hong, Changho Seo:
Fast Bit-Parallel Polynomial Basis Multiplier for GF(2m) Defined by Pentanomials Using Weakly Dual Basis. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 96-A(1): 322-331 (2013) - [j8]Sun-Mi Park, Ku-Young Chang, Dowon Hong:
Parallel GF(3m) multiplier for trinomials. Inf. Process. Lett. 113(4): 111-115 (2013) - 2011
- [j6]Sun-Mi Park, Ku-Young Chang:
Fast Bit-Parallel Shifted Polynomial Basis Multiplier Using Weakly Dual Basis Over GF(2m). IEEE Trans. Very Large Scale Integr. Syst. 19(12): 2317-2321 (2011) - 2006
- [j5]Sun-Mi Park, Ku-Young Chang:
Low Complexity Bit-Parallel Squarer for GF(2n) Defined by Irreducible Trinomials. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 89-A(9): 2451-2452 (2006) - [j4]Sun-Mi Park, Ku-Young Chang, Dowon Hong:
Efficient Bit-Parallel Multiplier for Irreducible Pentanomials Using a Shifted Polynomial Basis. IEEE Trans. Computers 55(9): 1211-1215 (2006)
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