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Book Chapter10.1007/978-3-663-11577-9_21

The structure of branching asymptotics for Elliptic boundary value problems in domains with edges

B. Schmutzler-1992-01-01-Teubner-Texte zur Mathematik
9

TL;DRAbstract

Elliptic boundary value problems in domains with edges were considered by many authors. Beside the general theory of Rempel/Schulze [16] and Melrose [14] there are papers of Kondrat’ev [10], Maz’ja/Roßmann [13], Grisvard [7], Dauge [4], Costabel/Dauge [3] and other authors. There the edge problem is attributed to the cone theory, established by Kondrat’ev in the fundamental paper [9] and further developed by Maz’ja/Plamenevskij [11].

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Elliptic boundary value problems in domains with edges were considered by many authors. Beside the general theory of Rempel/Schulze [16] and Melrose [14] there are papers of Kondrat’ev [10], Maz’ja/Roßmann [13], Grisvard [7], Dauge [4], Costabel/Dauge [3] and other authors. There the edge problem is attributed to the cone theory, established by Kondrat’ev in the fundamental paper [9] and further developed by Maz’ja/Plamenevskij [11].

Keywords

Schulze methodBoundary value problemMathematicsBranching (polymer chemistry)Enhanced Data Rates for GSM EvolutionBoundary valuesMathematical analysisPure mathematics

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