Dr. Che Haziqah Binti Che Hussin
Dr. Che Haziqah Binti Che Hussin
Pusat Persediaan Sains Dan Teknologi · Pusat Persediaan Sains Dan Teknologi, UMS
haziqah@ums.edu.my
Summary

Dr. Che Haziqah Binti Che Hussin is a distinguished researcher at Pusat Persediaan Sains Dan Teknologi, University Malaysia Sabah. Their research focuses on Reduced Differential Transformation Method and Adomian Decomposition Method, Ordinary Differential Equation/ Partial Differential Equation Solitary waves Fractional Calculus .

As a member of Pusat Persediaan Sains Dan Teknologi, they contribute significantly to the academic and research community at UMS through their expertise and dedication to advancing knowledge in their field.

Dr. Che Haziqah Binti Che Hussin holds Doktor Falsafah (Matematik) from Universiti Sains Malaysia , among other qualifications, and has established themselves as a respected expert in their field.

Education
Doktor Falsafah (matematik)
Sarjana Sains (matematik Gunaan)
Sarjana Muda Sains (matematik Kewangan)
Stats
Publications:
51
Projects:
10
Grants:
RM 456,070.00
Scopus Metrics
Scopus Author ID:
56442541400
H-Index:
6
Documents:
28
Citations:
116
Research Interests
MATHEMATICAL SCIENCES - Approximation Theory
MATHEMATICAL SCIENCES - Calculus of Variation
MATHEMATICAL SCIENCES - Numerical Analysis
MATHEMATICAL SCIENCES - Ordinary Differential and Partial Differential Equations
MATHEMATICAL SCIENCES - Trigonometric Functions
MATHEMATICAL SCIENCES - Calculus
MATHEMATICAL SCIENCES - Mathematical Cryptology
Latest Grants
Study On Flow And Heat Transfer Of Second Grade Fluid Using Approximate Analytical Method.
Latest Publications
Color Image Encryption And Decryption Using The Chaotic Lorenz Map And 3d Chaotic Chen System With Enhanced Performance
Analytical Approximation Of Solitary Waves With Compact Support For Fractional Nonlinear Dispersive K(m,n) Equations
An Efficient Approach To Approximate Analytical Solutions Of Second-order Nonlinear Telegraph Equation
Adaptive Hybrid Reduced Differential Transform Method In Solving Nonlinear Schrodinger Equations
An Adaptive Semi-analytical Approach In Solving Nonlinear Korteweg-de Vries Equations
Previous Appointments
Administrative Positions