• Information Technology
  • Human Resources
  • Careers
  • Giving
  • Library
  • Bookstore
  • Active Living
  • Continuing Education
  • Go Dinos
  • UCalgary Maps
  • UCalgary Directory
  • Academic Calendar
My UCalgary
Webmail
D2L
ARCHIBUS
IRISS
  • Faculty of Arts
  • Cumming School of Medicine
  • Faculty of Environmental Design
  • Faculty of Graduate Studies
  • Haskayne School of Business
  • Faculty of Kinesiology
  • Faculty of Law
  • Faculty of Nursing
  • Faculty of Nursing (Qatar)
  • Schulich School of Engineering
  • Faculty of Science
  • Faculty of Social Work
  • Faculty of Veterinary Medicine
  • Werklund School of Education
  • Information TechnologiesIT
  • Human ResourcesHR
  • Careers
  • Giving
  • Library
  • Bookstore
  • Active Living
  • Continuing Education
  • Go Dinos
  • UCalgary Maps
  • UCalgary Directory
  • Academic Calendar
  • Libraries and Cultural Resources
View Item 
  •   PRISM Home
  • Schulich School of Engineering
  • Schulich School of Engineering Research & Publications
  • View Item
  •   PRISM Home
  • Schulich School of Engineering
  • Schulich School of Engineering Research & Publications
  • View Item
JavaScript is disabled for your browser. Some features of this site may not work without it.

Numerical study using explicit multistep Galerkin finite element method for the MRLW equation

Thumbnail
Download
Main article (221.7Kb)
Download Record
Download to EndNote/RefMan (RIS)
Download to BibTex
Author
Chen, Zhangxing (John)
Mei, L.
Gao, Y.
Accessioned
2017-03-16T22:43:04Z
Available
2017-03-16T22:43:04Z
Issued
2015-03-05
Type
journal article
Metadata
Show full item record

Abstract
In this article, an explicit multistep Galerkin finite element method for the modified regularized long wave equation is studied. The discretization of this equation in space is by linear finite elements, and the time discretization is based on explicit multistep schemes. Stability analysis and error estimates of our numerical scheme are derived. Numerical experiments indicate the validation of the scheme by L2– and L∞– error norms and three invariants of motion.4
Grantingagency
NSERC
Refereed
Yes
Sponsorship
Industrial consortium in Reservoir Simulation and Modelling; Foundation CMG; Alberta Innovates
Department
Chemical & Petroleum Engineering
Faculty
Schulich School of Engineering
Institution
University of Calgary
Publisher
Numerical Methods for Partial Differential Equations
Doi
http://dx.doi.org/10.1002/num.21971
http://dx.doi.org/10.11575/PRISM/35032
Uri
http://hdl.handle.net/1880/51868
Collections
  • Schulich School of Engineering Research & Publications

Browse

All of PRISMCommunities & CollectionsBy Issue DateAuthorsTitlesSubjectsThis CollectionBy Issue DateAuthorsTitlesSubjects

My Account

LoginRegister

Download Results

Statistics

Most Popular ItemsStatistics by CountryMost Popular Authors

  • Email
  • SMS
  • 403.220.8895
  • Live Chat

Energize: The Campaign for Eyes High

Privacy Policy
Website feedback

University of Calgary
2500 University Drive NW
Calgary, AB T2N 1N4
CANADA

Copyright © 2017