Vote for your favorite mineral in #MinCup25! - Topaz vs. Kyanite
It's a battle of high-pressure colourful beauties of #topaz vs #kyanite. Which can stand the heat of round 1?
Log InRegister
Quick Links : The Mindat ManualThe Rock H. Currier Digital LibraryMindat Newsletter [Free Download]
Home PageAbout MindatThe Mindat ManualHistory of MindatCopyright StatusWho We AreContact UsAdvertise on Mindat
Donate to MindatCorporate SponsorshipSponsor a PageSponsored PagesMindat AdvertisersAdvertise on Mindat
Learning CenterWhat is a mineral?The most common minerals on earthInformation for EducatorsMindat ArticlesThe ElementsThe Rock H. Currier Digital LibraryGeologic Time
Minerals by PropertiesMinerals by ChemistryAdvanced Locality SearchRandom MineralRandom LocalitySearch by minIDLocalities Near MeSearch ArticlesSearch GlossaryMore Search Options
Search For:
Mineral Name:
Locality Name:
Keyword(s):
 
The Mindat ManualAdd a New PhotoRate PhotosLocality Edit ReportCoordinate Completion ReportAdd Glossary Item
Mining CompaniesStatisticsUsersMineral MuseumsClubs & OrganizationsMineral Shows & EventsThe Mindat DirectoryDevice SettingsThe Mineral Quiz
Photo SearchPhoto GalleriesSearch by ColorNew Photos TodayNew Photos YesterdayMembers' Photo GalleriesPast Photo of the Day GalleryPhotography

Li, Jian (2010) A multiscale finite element method for optimal control problems governed by the elliptic homogenization equations. Computers & Mathematics with Applications, 60. 390-398 doi:10.1016/j.camwa.2010.04.017

Advanced
   -   Only viewable:
Reference TypeJournal (article/letter/editorial)
TitleA multiscale finite element method for optimal control problems governed by the elliptic homogenization equations
JournalComputers & Mathematics with Applications
AuthorsLi, JianAuthor
Year2010 (August)Volume60
PublisherElsevier BV
DOIdoi:10.1016/j.camwa.2010.04.017Search in ResearchGate
Generate Citation Formats
Mindat Ref. ID6573897Long-form Identifiermindat:1:5:6573897:5
GUID0
Full ReferenceLi, Jian (2010) A multiscale finite element method for optimal control problems governed by the elliptic homogenization equations. Computers & Mathematics with Applications, 60. 390-398 doi:10.1016/j.camwa.2010.04.017
Plain TextLi, Jian (2010) A multiscale finite element method for optimal control problems governed by the elliptic homogenization equations. Computers & Mathematics with Applications, 60. 390-398 doi:10.1016/j.camwa.2010.04.017
In(n.d.) Computers & Mathematics with Applications Vol. 60. Elsevier BV

See Also

These are possibly similar items as determined by title/reference text matching only.

Zhou, Zhaojie, Gong, Wei (2016) Finite element approximation of optimal control problems governed by time fractional diffusion equation. Computers & Mathematics with Applications, 71. 301-318 doi:10.1016/j.camwa.2015.11.014
Guan, Hongbo, Shi, Dongyang (2015) A stable nonconforming mixed finite element scheme for elliptic optimal control problems. Computers & Mathematics with Applications, 70. 236-243 doi:10.1016/j.camwa.2015.04.005
Hou, Tianliang, Liu, Chunmei, Yang, Yin (2017) Error estimates and superconvergence of a mixed finite element method for elliptic optimal control problems. Computers & Mathematics with Applications, 74. 714-726 doi:10.1016/j.camwa.2017.05.021
Chen, Yanping, Huang, Yunqing, Liu, Wenbin, Yan, Ningning (2015) A mixed multiscale finite element method for convex optimal control problems with oscillating coefficients. Computers & Mathematics with Applications, 70. 297-313 doi:10.1016/j.camwa.2015.03.020
Wang, Shuo, Zheng, Xiangcheng, Du, Ning (2024) Finite element method for an optimal control problem governed by a time fractional wave equation. Computers & Mathematics with Applications, 164. 45-66 doi:10.1016/j.camwa.2024.03.034
Ashyralyev, Allaberen, Gercek, Okan (2010) Finite difference method for multipoint nonlocal elliptic–parabolic problems. Computers & Mathematics with Applications, 60. 2043-2052 doi:10.1016/j.camwa.2010.07.044
Langer, Ulrich, Löscher, Richard, Steinbach, Olaf, Yang, Huidong (2024) An adaptive finite element method for distributed elliptic optimal control problems with variable energy regularization. Computers & Mathematics with Applications, 160. 1-14 doi:10.1016/j.camwa.2024.02.006
Hou, Tianliang (2015) A priori and a posteriori error estimates of H1-Galerkin mixed finite element methods for elliptic optimal control problems. Computers & Mathematics with Applications, 70. 2542-2554 doi:10.1016/j.camwa.2015.09.018
Fu, Hongfei (2010) A characteristic finite element method for optimal control problems governed by convection–diffusion equations. Journal of Computational and Applied Mathematics, 235 (3). 825-836 doi:10.1016/j.cam.2010.07.010
Banz, Lothar; Hintermüller, Michael; Schröder, Andreas (2025) hp-finite elements for elliptic optimal control problems with control constraints. Computers & Mathematics with Applications, 196. doi:10.1016/j.camwa.2025.07.030
Gangl, Peter, Löscher, Richard, Steinbach, Olaf (2025) Regularization and finite element error estimates for elliptic distributed optimal control problems with energy regularization and state or control constraints. Computers & Mathematics with Applications, 180. doi:10.1016/j.camwa.2024.12.021
 
and/or  
Mindat.org is an outreach project of the Hudson Institute of Mineralogy, a 501(c)(3) not-for-profit organization.
Copyright © mindat.org and the Hudson Institute of Mineralogy 1993-2025, except where stated. Most political location boundaries are © OpenStreetMap contributors. Mindat.org relies on the contributions of thousands of members and supporters. Founded in 2000 by Jolyon Ralph.
To cite: Ralph, J., Von Bargen, D., Martynov, P., Zhang, J., Que, X., Prabhu, A., Morrison, S. M., Li, W., Chen, W., & Ma, X. (2025). Mindat.org: The open access mineralogy database to accelerate data-intensive geoscience research. American Mineralogist, 110(6), 833–844. doi:10.2138/am-2024-9486.
Privacy Policy - Terms & Conditions - Contact Us / DMCA issues - Report a bug/vulnerability Current server date and time: September 13, 2025 18:06:01
Go to top of page