Journal article

Adaptive iterative linearised finite element methods for implicitly constituted incompressible fluid flow problems and its application to Bingham fluids

Abstract:: In this work, we introduce an iterative linearised finite element method for the solution of Bingham fluid flow problems. The proposed algorithm has the favourable property that a subsequence of the sequence of iterates generated converges weakly to a solution of the problem. This will be illustrated by two numerical experiments.

Publication status:: Published

Peer review status:: Peer reviewed

Actions

Email

Email this record

Send the bibliographic details of this record to your email address.

Your Email
Please enter the email address that the record information will be sent to.

-
Your message (optional)
Please add any additional information to be included within the email.
Cite

Cite this record

APA Style

Heid, P., & Suli, E. (2022). Adaptive iterative linearised finite element methods for implicitly constituted incompressible fluid flow problems and its application to Bingham fluids. Applied Numerical Mathematics, 191, 364–387.

MLA Style

Heid, P., and E. Suli. “Adaptive Iterative Linearised Finite Element Methods for Implicitly Constituted Incompressible Fluid Flow Problems and Its Application to Bingham Fluids.” Applied Numerical Mathematics, vol. 191, Elsevier, 2022, pp. 364–87.

Chicago Style

Heid, P, and E Suli. 2022. “Adaptive Iterative Linearised Finite Element Methods for Implicitly Constituted Incompressible Fluid Flow Problems and Its Application to Bingham Fluids.” Applied Numerical Mathematics 191: 364–87.
Tweet
Print

Access Document

Files:: Heid_Suli_2022_an_adaptive_iterative.pdf

(Preview, Version of record, pdf, 1.3MB, Terms of use)

Publisher copy:: 10.1016/j.apnum.2022.06.011

Authors

+ Heid, P More by this author

Role:

Author

+ Suli, E More by this author

Institution:

University of Oxford

Division:

MPLS

Department:

Mathematical Institute

Role:

Author

Bibliographic Details

Publisher:: Elsevier
Journal:: Applied Numerical Mathematics More from this journal
Volume:: 191
Pages:: 364-387
Publication date:: 2022-06-22
Acceptance date:: 2022-06-17
DOI:: 10.1016/j.apnum.2022.06.011
ISSN:: 0168-9274

Item Description

Language:: English
Keywords:: 65J15, 35Q35, 65N50

FFR

cs.NA

math.NA
Pubs id:: 1196609
Local pid:: pubs:1196609
Deposit date:: 2022-06-18

Terms of use

Copyright holder:: Heid and Suli
Copyright date:: 2022
Rights statement:: © 2022 The Author(s). Published by Elsevier B.V. on behalf of IMACS. This is an open access article under the CC BY-NC-ND license (http://creativecommons.org/licenses/by-nc-nd/4.0/).

Licence:: CC Attribution (CC BY)

Metrics

Views and Downloads

About views and downloads

If you are the owner of this record, you can report an update to it here: Report update to this record

TO TOP