LEADER 01970nam0 2200397 i 450 
001 SUN0113850
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010   $d0.00
017 70$2N$a978-3-319-24166-1
100   $a20180122d2015       |0engc50      ba
101   $aeng
102   $aCH
105   $a||||    |||||
200 1 $a*Arithmetically Cohen-Macaulay sets of points in P^1 x P^1$fElena Guardo, Adam Van Tuyl
205   $a[Cham] : Springer, 2015
210   $aVIII$d134 p.$cill. ; 24 cm
215   $aPubblicazione in formato elettronico
410  1$1001SUN0102596$12001 $a*SpringerBriefs in mathematics$1210  $aBerlin$cSpringer$d2011-.
606   $a05A17$xCombinatorial aspects of partitions of integers [MSC 2020]$2MF$3SUNC019789
606   $a41A05$xInterpolation in approximation theory [MSC 2020]$2MF$3SUNC020945
606   $a13C14$xCohen-Macaulay modules [MSC 2020]$2MF$3SUNC022068
606   $a13D02$xSyzygies, resolutions, complexes and commutative rings [MSC 2020]$2MF$3SUNC022491
606   $a13D40$xHilbert-Samuel and Hilbert-Kunz functions; Poincaré series [MSC 2020]$2MF$3SUNC023925
606   $a13H10$xSpecial types (Cohen-Macaulay, Gorenstein, Buchsbaum, etc.) [MSC 2020]$2MF$3SUNC023954
606   $a14M05$xVarieties defined by ring conditions (factorial, Cohen-Macaulay, seminormal)[MSC 2020]$2MF$3SUNC023978
606   $a13A02$xGraded rings [MSC 2020]$2MF$3SUNC029352
620   $aCH$dCham$3SUNL001889
700  1$aGuardo$b, Elena$3SUNV087939$0755672
701  0$aTuyl, Adam : van$3SUNV087940$0755673
712   $aSpringer$3SUNV000178$4650
801   $aIT$bSOL$c20210503$gRICA
856 4 $uhttp://dx.doi.org/10.1007/978-3-319-24166-1
912   $aSUN0113850
950   $aUFFICIO DI BIBLIOTECA DEL DIPARTIMENTO DI MATEMATICA E FISICA$d08CONS      e-book                  0111        $e08eMF111               20180122            
996   $aArithmetically Cohen-Macaulay sets of points in P^1 x P^1$91522810
997   $aUNICAMPANIA