A
PROFILE
UPM's Staff Profile
DR. FARIDAH BINTI YUNOS
SENIOR LECTURER
FACULTY OF SCIENCE
faridahy@upm.edu.my
UPM WEBSITE
PROFILE
faridahy
BM
EN

PROFESSIONAL

NAME :
(Dr.) FARIDAH BINTI YUNOS
POST :
SENIOR LECTURER
ENTITY :
FACULTY OF SCIENCE

FIELD OF SUPERVISION
ANALYTICAL AND STRUCTURAL MATHEMATICS / MATHEMATICAL CRYPTOGRAPHY / PURE MATHEMATICS


PUBLICATION
2024
Enhanced Scalar Multiplication Algorithm over Prime Field Using Elliptic Net
2023
Improved Scalar Multiplication Algorithm in Affine Coordinate System using Elliptic Net
2021
Power of Frobenius Endomorphism and its Performance on PseudoTNAF System
2020
Elliptic Net Scalar Multiplication upon Koblitz Curves
2019
Effect of Self-Invertible Matrix on Cipher Hexagraphic Polyfunction
2019
On Some Specific Patterns of ?-Adic Non-Adjacent Form Expansion over Ring Z (?)
2018
EVEN AND ODD NATURE FOR PSEUDO ????-ADIC NON-ADJACENT FORM
2018
A Formula For T-Adic Non-Adjacent Form with Maximum Norm
2018
ON SOME SPECIFIC PATTERNS OF ?-ADIC NON-ADJACENT FORM EXPANSION OVER RING Z(?)
2018
Alternative Method to Find the Number of Points on Koblitz Curve
2017
Alternative Formula of T^m in Scalar Multiplication on Koblitz Curve
2017
A PRACTICAL KEY TO IMPLEMENT PSEUDO ?-ADIC NON-ADJACENT FORM
2016
A Total Norm of T-adic Non-Adjacent Form Occuring Among All Element of Z(T): An Alternative Formula
2016
Maximum and Minimum Norms for T-NAF Expansion on Koblitz Curve
2015
An Even and Odd Situation for the Multiplier of Scalar Multiplication with pseudo \tau-adic Non
2015
Maximum and Minimum Norms for T-Naf occurring among all length element of Z(T)
2015
A Total Norm of All Elements in Z(T) with T-adic Non Adjacent Form that have a Certain Length
2014
A Reduced t-adic Naf (RTNAF) Representation For Scalar Multiplication on Anomolaus Binary Curves (ABC).
2014
A Reduced r-adic Naf (RTNAF) Representation for an Efficient Scalar Multiplication on Anomalous Binary Curves (ABC)
2014
Pseudo t-Adic Non Adjacent Form for Scalar Multiplication on Koblitz Curves
2013
An Average Density of t-adic Naf (t-NAF) Representation: An Alternative Proof