Published on: October 2026
STRUCTURAL INVALIDITY OF THE MODIFIED CHAIN RULE IN HE ET AL.
Weiguang Huang
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Abstract
Keywords: Chain rule, Jumarie, Riemann–Liouville derivative, fractional calculus, fractional complex transform.
How to Cite this Paper
Huang, W. (2026). Structural Invalidity of the Modified Chain Rule in He et al.. International Journal of Creative and Open Research in Engineering and Management, <i>02</i>(10), 1-9. https://doi.org/10.55041/ijcope.v2i10.123
Huang, Weiguang. "Structural Invalidity of the Modified Chain Rule in He et al.." International Journal of Creative and Open Research in Engineering and Management, vol. 02, no. 10, 2026, pp. 1-9. doi:https://doi.org/10.55041/ijcope.v2i10.123.
Huang, Weiguang. "Structural Invalidity of the Modified Chain Rule in He et al.." International Journal of Creative and Open Research in Engineering and Management 02, no. 10 (2026): 1-9. https://doi.org/https://doi.org/10.55041/ijcope.v2i10.123.
References
- Huang, (2026). J. Software Engineering and Simulation, 12(2): 46–51. https://www.questjournals.org/jses/papers/Vol12-issue-2/12024651.pdf
- Huang, (2026). Int. J. Creative and Open Research in Engineering and Management, 2(10), 1-9. https://doi.org/10.55041/ijcope.v2i10.039
- Jumarie, Modified Riemann–Liouville derivative and fractional Taylor series of nondifferentiable functions: further results, Comput. Math. Appl. 51 (2006) 1367–1376.
- B. Li, An extended fractional complex transform, Int. J. Nonlinear Sci. Numer. Simul. 11 (2010) 335–337.
- B. Li and J.H. He, Application of the fractional complex transform to fractional differential equations, Nonlinear Sci. Lett. A 2 (2011) 121–126.
- H. He, A short remark on fractional variational iteration method, Phys. Lett. A 375 (2011) 3362–3364.
- Yinghui He, Weiguo Rui, “Extended Separation Method of Semi-Fixed Variables Together With Analytical Method for Solving Time Fractional Equation,” Methods in the Applied Sciences, 48 (2025), 9934–9945.
- Zheng-Biao Li, Ji-Huan He, “Fractional Complex Transform for Fractional Differential Equations,” and Computational App., 15 (2010), 970–973.
- Ji-Huan He, “A Tutorial Review on Fractal Spacetime and Fractional Calculus,” International Journal of Theoretical Physics, 53 (2014), 3698–3718.
- Ji-Huan He, Zheng-Biao Li, “Converting Fractional Differential Equations into Partial Differential Equations,” Thermal Science, 16 (2012), 331–334.
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- •Published on: Oct 20 2026
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