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101 0 $aeng
102   $aDE
200 1 $aFunction theory on manifolds which possess a pole$fR. E. Greene, H. Wu
210   $aBerlin [etc.]$cSpringer$d1979
215   $a213 p.$d25 cm.
225 2 $aLecture notes in mathematics$v699
410  0$12001$aLecture notes in mathematics
606   $aVarietà complesse
606   $aFunzioni
676   $a516.362$v(21. ed.)$9Geometria integrale (Geometria differenziale globale)
691   $a53C55$9Differential geometry. Global differential geometry. Hermitian and Kählerian manifolds
691   $a32Qxx$9Several complex variables and analytic spaces. Complex manifolds
691   $a32F99$9Several complex variables and analytic spaces. Geometric convexity
691   $a35N15$9Partial differential equations. Overdetermined systems. $\overline\partial$ -Neumann problem and generalizations; formal complexes
700  1$aGreene,$bR. E.$0441201
701  1$aWu,$bH.$0441202
801  0$aIT$bUniversità della Basilicata - B.I.A.$gRICA$2unimarc
912   $a000013085
996   $aFunction theory on manifolds which possess a pole$981046
997   $aUNIBAS
BAS   $aMONSCI
BAS   $aSCIENZE
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