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         "id"   : "https://puma.ub.uni-stuttgart.de/bibtex/2f5f80e984a2acb11eefec6e697309130/mhartmann",         
         "tags" : [
            "A","convergence;","posteriori","reduction;","error","estimate;","multigrid","oscillation;","preconditioning","vorlaeufig"
         ],
         
         "intraHash" : "f5f80e984a2acb11eefec6e697309130",
         "interHash" : "0455c6fff7212a7c27b39d27400fc025",
         "label" : "Design and Convergence of AFEM in $H(div)$",
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         "date" : "2018-07-20 10:54:15",
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         "pub-type": "article",
         "journal": "Mathematical Models & Methods in Applied Sciences",
         "year": "2007", 
         "url": "http://dx.doi.org/10.1142/S0218202507002492", 
         
         "author": [ 
            "J. Manuel Cascón","Ricardo H. Nochetto","Kunibert G. Siebert"
         ],
         "authors": [
         	
            	{"first" : "J. Manuel",	"last" : "Cascón"},
            	{"first" : "Ricardo H.",	"last" : "Nochetto"},
            	{"first" : "Kunibert G.",	"last" : "Siebert"}
         ],
         "volume": "17","number": "11","pages": "1849--1881","abstract": "We design an adaptive finite element method (AFEM) for mixed boundary\n\tvalue problems associated with the differential operator A-?div in\n\tH(div, O). For A being a variable coefficient matrix with possible\n\tjump discontinuities, we provide a complete a posteriori error analysis\n\twhich applies to both Raviart�Thomas R",
         "owner" : "kohlsk",
         
         "doi" : "10.1142/S0218202507002492",
         
         "bibtexKey": "cascon2007design"

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