Improvement to scalar multiplication on koblitz curves by using pseudo τ-adic non-adjacent form

F Yunos, KAM Atan - AIP Conference Proceedings, 2016 - pubs.aip.org
Pseudo ߬-adic non-adjacent form (pseudoTNAF) for elliptic scalar multiplication on Koblitz
Curve was developed by Faridah et al. since 2012. This is analog to binary method and …

EVEN AND ODD NATURE FOR PSEUDO Ï „-ADIC NON-ADJACENT FORM

F Yunos, SM Suberi - Malaysian Journal of Science, 2018 - jpmm.um.edu.my
An algorithm was developed by previous researcher for elliptic scalar multiplication (SM) on
Koblitz curve where the multiplier of SM is in the form of Pseudo-adic Non-Adjacent …

[PDF][PDF] FORMULA OF-ADIC NON-ADJACENT FORM WITH THE LEAST NUMBER OF NON ZERO COEFFICIENTS

SM Suberi, F Yunos, MRM Said, SH Sapar… - Jurnal Karya Asli …, 2018 - researchgate.net
Adic Non-Adjacent Form (TNAF) of an element of the ring is an expansion where the digits
are generated by successively dividing by, allowing remainders of, 0 or 1. The …

[PDF][PDF] Alternative method to find the number of points on Koblitz curve

NH Hadani, F Yunos, MRK Ariffin… - Malaysian Journal of …, 2019 - researchgate.net
Alternative Method to Find the Number of Points on Koblitz Curve Page 1 Malaysian Journal of
Mathematical Sciences 13(S) August: 13 30 (2019) Special Issue: The 6th International …

On some specific patterns of τ-adic non-adjacent form expansion over ring Z (τ): An alternative formula

NH Hadani, F Yunos, S Suberi - AIP Conference Proceedings, 2019 - pubs.aip.org
Elliptic Curve Cryptography (ECC) was discovered by Neal Koblitz in the year 1985 [1]. The
ECC schemes are public key mechanisms where scalar multiplication (SM) is the dominant …