Matches in DBpedia 2015-10 for { <http://dbpedia.org/resource/Mosco_convergence> ?p ?o }
Showing triples 1 to 46 of
46
with 100 triples per page.
- Mosco_convergence abstract "In mathematical analysis, Mosco convergence is a notion of convergence for functionals that is used in nonlinear analysis and set-valued analysis. It is a particular case of Γ-convergence. Mosco convergence is sometimes phrased as “weak Γ-liminf and strong Γ-limsup” convergence since it uses both the weak and strong topologies on a topological vector space X.Mosco convergence is named after Italian mathematician Umberto Mosco, a current Harold J. Gay professor of mathematics at Worcester Polytechnic Institute.".
- Mosco_convergence wikiPageExternalLink uxm.html.
- Mosco_convergence wikiPageID "9755509".
- Mosco_convergence wikiPageLength "3249".
- Mosco_convergence wikiPageOutDegree "17".
- Mosco_convergence wikiPageRevisionID "655701964".
- Mosco_convergence wikiPageWikiLink Category:Calculus_of_variations.
- Mosco_convergence wikiPageWikiLink Category:Variational_analysis.
- Mosco_convergence wikiPageWikiLink Continuous_dual_space.
- Mosco_convergence wikiPageWikiLink Continuous_linear_functional.
- Mosco_convergence wikiPageWikiLink Convergence_of_measures.
- Mosco_convergence wikiPageWikiLink Dual_space.
- Mosco_convergence wikiPageWikiLink Functional_(mathematics).
- Mosco_convergence wikiPageWikiLink Italy.
- Mosco_convergence wikiPageWikiLink Linear_form.
- Mosco_convergence wikiPageWikiLink Mathematical_analysis.
- Mosco_convergence wikiPageWikiLink Mathematician.
- Mosco_convergence wikiPageWikiLink Multivalued_function.
- Mosco_convergence wikiPageWikiLink Net_(mathematics).
- Mosco_convergence wikiPageWikiLink Net_(topology).
- Mosco_convergence wikiPageWikiLink Nonlinear.
- Mosco_convergence wikiPageWikiLink Nonlinear_system.
- Mosco_convergence wikiPageWikiLink Set-valued_analysis.
- Mosco_convergence wikiPageWikiLink Topological_vector_space.
- Mosco_convergence wikiPageWikiLink Umberto_Mosco.
- Mosco_convergence wikiPageWikiLink Weak_convergence_of_measures.
- Mosco_convergence wikiPageWikiLink Weak_topology.
- Mosco_convergence wikiPageWikiLink Worcester_Polytechnic_Institute.
- Mosco_convergence wikiPageWikiLink Γ-convergence.
- Mosco_convergence wikiPageWikiLinkText "Mosco convergence".
- Mosco_convergence hasPhotoCollection Mosco_convergence.
- Mosco_convergence wikiPageUsesTemplate Template:Cite_journal.
- Mosco_convergence wikiPageUsesTemplate Template:Cite_web.
- Mosco_convergence wikiPageUsesTemplate Template:Reflist.
- Mosco_convergence subject Category:Calculus_of_variations.
- Mosco_convergence subject Category:Variational_analysis.
- Mosco_convergence hypernym Notion.
- Mosco_convergence type Country.
- Mosco_convergence type Physic.
- Mosco_convergence comment "In mathematical analysis, Mosco convergence is a notion of convergence for functionals that is used in nonlinear analysis and set-valued analysis. It is a particular case of Γ-convergence. Mosco convergence is sometimes phrased as “weak Γ-liminf and strong Γ-limsup” convergence since it uses both the weak and strong topologies on a topological vector space X.Mosco convergence is named after Italian mathematician Umberto Mosco, a current Harold J.".
- Mosco_convergence label "Mosco convergence".
- Mosco_convergence sameAs m.02pr64s.
- Mosco_convergence sameAs Q6915414.
- Mosco_convergence sameAs Q6915414.
- Mosco_convergence wasDerivedFrom Mosco_convergence?oldid=655701964.
- Mosco_convergence isPrimaryTopicOf Mosco_convergence.