LEADER 01566nam 2200433 450 001 000016724 005 20050718115600.0 010 $a0-19-850295-8 100 $a20030930d1998----km-y0itay0103----ba 101 0 $aeng 102 $aGB 200 1 $aProjective geometries over finite fields$fJ. W. P. Hirschfeld 205 $a2. ed. 210 $aOxford$cClarendon Press$d1998 215 $aXIV, 555 p.$d24 cm. 225 2 $aOxford mathematical monographs 225 2 $aOxford Science Publications 410 0$12001$aOxford mathematical monographs 410 0$12001$aOxford Science Publications 606 $aGeometria proiettiva 676 $a516.5$v(21. ed.)$9Geometria proiettiva 691 $a51-XX$9Geometry 691 $a05B25$9Combinatorics. Designs and configurations. Finite geometries 691 $a51A05$9Geometry. Linear incidence geometry. General theory and projective geometries 700 1$aHirschfeld,$bJ. W. P.$0440293 801 0$aIT$bUniversitą della Basilicata - B.I.A.$gRICA$2unimarc 912 $a000016724 996 $aProjective geometries over finite fields$977564 997 $aUNIBAS BAS $aMONSCI BAS $aSCIENZE CAT $aEXT002$b01$c20030930$lBAS01$h1557 CAT $c20050601$lBAS01$h1755 CAT $abatch$b01$c20050718$lBAS01$h1053 CAT $c20050718$lBAS01$h1112 CAT $c20050718$lBAS01$h1142 CAT $c20050718$lBAS01$h1156 FMT Z30 -1$lBAS01$LBAS01$mBOOK$1BASA5$ADipartimento Matematica$2GEN$BCollezione generale$3MAT$64839$5M4839$820030930$f51$FRiservati LEADER 02287oam 2200589I 450 001 9910711510003321 005 20181126120411.0 035 $a(CKB)5470000002484956 035 $a(OCoLC)945662571 035 $a(EXLCZ)995470000002484956 100 $a20160329d2010 ua 0 101 0 $aeng 135 $aurmn||||||||| 181 $ctxt$2rdacontent 182 $cn$2rdamedia 183 $acr$2rdacarrier 200 10$aFrom the surface down $ean introduction to soil surveys for agronomic use /$fUnited States Department of Agriculture, Natural Resources Conservation Service 205 $aSecond edition. 210 1$a[Washington, D.C.] :$cUnited States Department of Agriculture, Natural Resources Conservation Service,$d2010. 215 $a1 online resource (30 pages) $cillustrations (some color), maps (some color) 300 $a"First edition (1991) by William D. 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Exact means also site-by-site and not only ensemble average or coarse graining. Very complex and amazingly beautiful periodic patterns are often generated by the dynamics involved, especially in deterministic protocols in which the sand is added at chosen sites. For example, the author studies the appearance of allometric structures, that is, patterns which grow in the same way in their whole body, and not only near their boundaries, as commonly occurs. The local conservation laws which govern the evolution of these patterns are also presented. This work has already attracted interest, not only in non-equilibrium statistical mechanics, but also in mathematics, both in probability and in combinatorics. There are also interesting connections with number theory. Lastly, it also poses new questions about an old subject. 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