Synapse
⌘+K
Synapse
PulseExploreClubsResearchersJournals
Instagram
HomeClubsExplore
November 20, 2025Journal of Nonlinear Complex and Data Science

Numerical exploration of a class of fractional order partial differential equations with generalised Narayana polynomials

View Full Paper
Ask AI
Bookmark
Share

Authors

ACAnjali ChaudharySMSumit MalikSKSandeep Kumar

Discussion

Loading...

Member takes

Overview

Analysis indicates reduced computational time for approximating fractional partial differential equations, suggesting improved numerical methods with Narayana polynomials.

Key Points

  • Reduced computational time in approximating fractional partial differential equations shows significant advancement in numerical methods.
  • The method of using operational matrices ensures exact representation, leading to efficiency in numerical solutions.
  • Collocation technique was employed in the numerical analysis, resulting in accurate approximations with negligible error.
  • Reliability of the approximation is reinforced through derived bounds, highlighting potential for broader applications.],

Cite This Study

Chaudhary et al. (2025) studied this question.

synapsesocial.com/papers/6924f07ac0ce034ddc34fcfdhttps://doi.org/10.1515/jncds-2025-0034
View Full Paper
Ask AI
Bookmark
Share

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Novel derivative operational matrix in Caputo sense with applications2024 · 6 citations
  2. 2An Operational Spectral Framework for Estimating Solutions of Systems of Fractional Integro-Differential Equations with Variable-order Derivatives2025
  3. 3The Numerical Treatment of Some Fractional Partial Differential Equations with Error Estimation2026
  4. 4Spectral collocation with generalized Laguerre operational matrix for numerical solutions of fractional electrical circuit models2024 · 2 citations
  5. 5Bernstein Operational Matrix for Solving Variable Order Fractional Differential Equations with Generalized Caputo-Type2024