Items where Author is "Phang, Chang"

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Number of items: 9.

Article

Md Nasrudin, Farah Suraya and Phang, Chang and Kanwal, Afshan (2023) Fractal-fractional advection–diffusion–reaction equations by Ritz approximation approach. -. pp. 1-8. ISSN 20220221

Md Nasrudin, Farah Suraya and Phang, Chang and Kanwal, Afshan (2022) Fractal-fractional advection–diffusion–reaction equations by Ritz approximation approach. Open Physics. pp. 1-8.

Isah, Abdulnasir and Phang, Chang (2019) New operational matrix of derivative for solving non-linear fractional differential equations via Genocchi polynomials. Journal of King Saud University – Science, 31 (1). pp. 1-7. ISSN 1018-3647

Loh, Jian Rong and Phang, Chang (2019) Numerical solution of fredholm fractional integro-differential equation with right-sided caputo’s derivative using bernoulli polynomials operational matrix of fractional derivative. Mediterranean Journal Of Mathematics, 16 (28). pp. 1-25. ISSN 1660-5446

Teng, Toh Yoke and Phang, Chang and Rong, Loh Jian (2018) New predictor-corrector scheme for solving nonlinear differential equations with Caputo-Fabrizio operator. Mathematical Methods in the Applied Sciences, 42 (1). pp. 175-185. ISSN 1099-1476

Phang, Chang and Ismail, Noratiqah Farhana and Isah, Abdulnasir and Loh, Jian Rong (2018) A new efficient numerical scheme for solving fractional optimal control problems via a genocchi operational matrix of integration. Journal of Vibration and Control, Faculty of Science, Technology and Human Development,, 24 (14). pp. 3036-3048. ISSN 1077-5463

Isah, Abdulnasir and Phang, Chang and Phang, Piau (2017) Collocation method based on genocchi operational matrix for solving generalized fractional pantograph equations. International Journal of Differential Equations, 2017 (209731). pp. 1-10.

Isah, Abdulnasir and Phang, Chang (2017) Operational matrix based on Genocchi polynomials for solution of delay differential equations. Ain Shams Engineering. pp. 1-6. ISSN 2090-4479

Loh, Jian Rong and Phang, Chang (2017) A new numerical scheme for solving system of Volterra integro-differential equation. Alexandria Engineering Journal. ISSN 1110-0168

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