biology2 papersavg year 2026quality 5/5

computational schemes numerical scheme derivative

Research gap analysis derived from 2 biology papers in our local library.

The gap

No comparison is provided between the proposed Adams-Bashforth scheme using the Kayo-Kengne-Akgül derivative and alternative numerical schemes (e.g., Runge-Kutta methods, Predictor-Corrector methods) for fractional-order chaotic systems in terms of computational cost, accuracy, and stability across the fractional order range α ∈ [0, 1].; No numerical experiments or computational performance comparisons are provided between the proposed schemes and existing methods beyond the theoretical...

Research trend

Emerging — attention growing, methods still coalescing.

Supporting evidence — 2 representative gaps

  • Adams-Bashforth Scheme and Kayo-Kengne-Akgül Derivative: Connexion and Chaotic Modelling (2026) · doi

    No comparison is provided between the proposed Adams-Bashforth scheme using the Kayo-Kengne-Akgül derivative and alternative numerical schemes (e.g., Runge-Kutta methods, Predictor-Corrector methods) for fractional-order chaotic systems in terms of computational cost, accuracy, and stability across the fractional order range α ∈ [0, 1].

    Keywords: Adams-Bashforth Kayo-Kengne-Akgül derivative Runge-Kutta fractional-order numerical schemes comparison
  • A class of non-stationary ternary 4-point subdivision schemes based on iterations (2026) · doi

    No numerical experiments or computational performance comparisons are provided between the proposed schemes and existing methods beyond the theoretical comparison in Table 1.

    Keywords: numerical experiments computational performance comparisons provided proposed schemes existing beyond theoretical comparison

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