Slot Gacor

SLOT88

situs gacor

slot88

rokokbet

slot88

rokokbet

slot gacor

SLOT88

ROKOKBET

TOTO 4D

Situs Toto

FOR4D

SLOT88

https://astraudtrucks.org/

https://isnujombang.org/

https://sushiteigroup.org/

https://kinleybistro.org/

https://ojs.ejournalunigoro.org/

https://buslistrikmedan.id/area-cctv/

https://nanyangroastery.com/

https://bistronomix.org/

https://palmbeachseafood.org/

https://ktbfuso.org/

https://tbpnickel.org/

https://chandra-asri.org/

https://akashainternational.org/

https://revistas.unbosque.edu.co/

https://ojs.ejournalunigoro.com/sintesi

rokokbet

https://www.geospatialhealth.net/

https://vestnik.kbsu.ru/

https://research.kpru.ac.th/journal_science/

ROKOKBET

https://sandiegohills.org/family-facilities/

ROKOKBET

https://lppm.una.ac.id/

ROKOKBET

https://jgp.ejournal.unri.ac.id/

rokokbet

TOTO 4D

https://ejurnal.unik-cipasung.ac.id/

https://jurnal.eka-prasetya.ac.id/

https://gmscholars.com/

https://jurnal.isi-dps.ac.id/index.php/mudra

Efficient Evaluation of the Liouville-Caputo Fractional Derivative for TFCRD Equations

Authors

  • Lei Ren School of Mathematics and Statistics, Shangqiu Normal University, Shangqiu, People’s Republic of China https://orcid.org/0000-0002-5790-7987
  • Shixin Jin School of Mathematics and Statistics, Shangqiu Normal University, Shangqiu, People’s Republic of China

DOI:

https://doi.org/10.37256/cm.6520257579

Keywords:

Time-Fractional Convection-Reaction-Diffusion (TFCRD) equation, sum of exponentials, stability and convergence, fast algorithm

Abstract

For the variable coefficient Time-Fractional Convection-Reaction-Diffusion (TFCRD) equation, a fast compact finite difference scheme based on an efficient and high-order accurate numerical formulation to accelerate the computation of Liouville-Caputo derivatives is presented. The proposed method led to speed up the evaluation of the Liouville-Caputo fractional derivative based on the L2−1δ when compared to the numerical solution of the variable coefficient TFCRD equation given by directly evaluating L2−1δ formula. The proposed difference scheme not only maintains unconditional stability and high accuracy, but also significantly reduces storage requirements and computational costs. Numerical experiments confirm the theoretical analysis.

Downloads

Published

2025-09-05

How to Cite

1.
Ren L, Jin S. Efficient Evaluation of the Liouville-Caputo Fractional Derivative for TFCRD Equations. Contemp. Math. [Internet]. 2025 Sep. 5 [cited 2026 Jun. 13];6(5):5864-81. Available from: https://ojs.wiserpub.com/index.php/CM/article/view/7579