MARC Record from harvard_bibliographic_metadata

LEADER: 02181nam a22003975a 4500
001 013856292-X
005 20131206204156.0
008 121227s1991 gw | s ||0| 0|eng d
020 $a9783540384007
020 $a9783540384007
020 $a9783540544869
024 7 $a10.1007/BFb0095750$2doi
035 $a(Springer)9783540384007
040 $aSpringer
050 4 $aQA404.7-405
072 7 $aPBWL$2bicssc
072 7 $aMAT033000$2bisacsh
082 04 $a515.96$223
100 1 $aChabrowski, Jan,$eauthor.
245 14 $aThe Dirichlet Problem with L2-Boundary Data for Elliptic Linear Equations /$cby Jan Chabrowski.
264 1 $aBerlin, Heidelberg :$bSpringer Berlin Heidelberg,$c1991.
300 $aVI, 173 pp.$bonline resource.
336 $atext$btxt$2rdacontent
337 $acomputer$bc$2rdamedia
338 $aonline resource$bcr$2rdacarrier
347 $atext file$bPDF$2rda
490 1 $aLecture Notes in Mathematics,$x0075-8434 ;$v1482
520 $aThe Dirichlet problem has a very long history in mathematics and its importance in partial differential equations, harmonic analysis, potential theory and the applied sciences is well-known. In the last decade the Dirichlet problem with L2-boundary data has attracted the attention of several mathematicians. The significant features of this recent research are the use of weighted Sobolev spaces, existence results for elliptic equations under very weak regularity assumptions on coefficients, energy estimates involving L2-norm of a boundary data and the construction of a space larger than the usual Sobolev space W1,2 such that every L2-function on the boundary of a given set is the trace of a suitable element of this space. The book gives a concise account of main aspects of these recent developments and is intended for researchers and graduate students. Some basic knowledge of Sobolev spaces and measure theory is required.
650 10 $aMathematics.
650 0 $aPotential theory (Mathematics)
650 0 $aMathematics.
650 24 $aPotential Theory.
776 08 $iPrinted edition:$z9783540544869
830 0 $aLecture Notes in Mathematics ;$v1482.
988 $a20131128
906 $0VEN