[en] A general theorem is presented, which is valid for any self-adjoint differential equation, from which it is possible to interpolate the exact solution with particular finite elements, whatever be the second member of the equation.
Research Center/Unit :
Ecole Mohammadia d'Ingénieurs, Rabat
Disciplines :
Mechanical engineering
Author, co-author :
Debongnie, Jean-François ; Université de Liège - ULiège > Département d'aérospatiale et mécanique > Méthodes de fabrication
Language :
French
Title :
De la propriété de certains éléments finis unidimensionnels d'interpoler la solution exacte
Alternative titles :
[en] On the fact that some uni-dimensional finite elements exactly interpolate the solution
Publication date :
June 1980
Journal title :
Revue Contacts EMI
Publisher :
Ecole Mohammadia d'Ingénieurs, Rabat, Morocco
Volume :
2
Pages :
77-83
Commentary :
Such a property was known in particular cases. The originality, here, lies in the generality of the result.
This website uses cookies to improve user experience. Read more
Save & Close
Accept all
Decline all
Show detailsHide details
Cookie declaration
About cookies
Strictly necessary
Performance
Strictly necessary cookies allow core website functionality such as user login and account management. The website cannot be used properly without strictly necessary cookies.
This cookie is used by Cookie-Script.com service to remember visitor cookie consent preferences. It is necessary for Cookie-Script.com cookie banner to work properly.
Performance cookies are used to see how visitors use the website, eg. analytics cookies. Those cookies cannot be used to directly identify a certain visitor.
Used to store the attribution information, the referrer initially used to visit the website
Cookies are small text files that are placed on your computer by websites that you visit. Websites use cookies to help users navigate efficiently and perform certain functions. Cookies that are required for the website to operate properly are allowed to be set without your permission. All other cookies need to be approved before they can be set in the browser.
You can change your consent to cookie usage at any time on our Privacy Policy page.
