A conservative and stable explicit finite difference scheme for the diffusion equation-Reference-Cited by-同舟云学术

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A conservative and stable explicit finite difference scheme for the diffusion equation

Published:2021-11 Issue: Volume:56 Page:101491
ISSN:1877-7503
Container-title:Journal of Computational Science
language:en
Short-container-title:Journal of Computational Science

Author:

Yang Junxiang,Lee Chaeyoung,Kwak Soobin,Choi Yongho^ORCID,Kim Junseok^ORCID

Funder

Ministry of Education of the People's Republic of China

National Research Foundation of Korea

Ministry of Science and ICT, South Korea

Publisher

Elsevier BV

Subject

Modelling and Simulation,General Computer Science,Theoretical Computer Science

Reference39 articles.

1. Numerical analysis and applications of explicit high order maximum principle preserving integrating factor Runge–Kutta schemes for Allen–Cahn equation;Zhang;Appl. Numer. Math.,2021

2. The parallel multi-physics phase-field framework Pace3D;Hötzer;J. Comput. Sci.,2018

3. Phase-field model-based simulation of two-phase fluid motion on partially wetted and textured solid surface;Takada;J. Comput. Sci.,2016

4. On the solution of the diffusion equations by numerical methods;Barakat;J. Heat Transfer,1966

5. An efficient parallel numerical modeling of bioheat transfer in realistic tissue structure;He;Int. J. Heat Mass Transfer,2016

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1. An explicit fourth-order accurate compact method for the Allen-Cahn equation;AIMS Mathematics;2024

2. A fast and efficient numerical algorithm for image segmentation and denoising;AIMS Mathematics;2024

3. Evaluation of the local kinetics of a colloidal system through diffusion–sedimentation phenomena: A numerical approach;Colloid and Polymer Science;2023-08-19

4. An energy-preserving finite difference scheme with fourth-order accuracy for the generalized Camassa–Holm equation;Communications in Nonlinear Science and Numerical Simulation;2023-05

5. An explicit stable finite difference method for the Allen–Cahn equation;Applied Numerical Mathematics;2022-12

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