LEADER 01113cam0-22003731--450- 001 990006835820403321 005 20130116130219.0 010 $a88-348-6053-5 035 $a000683582 035 $aFED01000683582 035 $a(Aleph)000683582FED01 035 $a000683582 100 $a20010426d1996----km-y0itay50------ba 101 0 $aita 102 $aIT 105 $ay-------001yy 200 1 $aFederalismo fiscale e omogeneità di trattamento$fAntonia Aracri 210 $aTorino$cGiappichelli$d1996 215 $aIX, 261 p.$d24 cm 225 1 $aQuaderni del Dipartimento di diritto pubblico, Università di Pisa$v4 610 0 $aGermania$aOrdinamento finanziario 610 0 $aFinanza regionale$aRiforma$aItalia 676 $a343.450 3 700 1$aAracri,$bAntonia$0411403 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990006835820403321 952 $aH-153$b7959 dip.$fDDRC 952 $aXI D 27$b1787$fDDCIC 952 $aF 478$bs.i.$fDSS 959 $aDDRC 959 $aDDCIC 996 $aFederalismo fiscale e omogeneità di trattamento$9626172 997 $aUNINA LEADER 01982oam 2200565 450 001 9910708655803321 005 20170407074706.0 035 $a(CKB)5470000002470668 035 $a(OCoLC)891401402 035 $a(OCoLC)995470000002470668 035 $a(EXLCZ)995470000002470668 100 $a20140926d1916 ua 0 101 0 $aeng 135 $aurmn||||||||| 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$a[Contributions to the geology and paleontology of San Juan County, New Mexico]$h3$iNonmarine cretaceous invertebrates of the San Juan Basin /$fby T.W. Stanton 210 1$a[Washington] :$c[Department of the Interior, United States Geological Survey],$d[1917] 215 $a1 online resource (23 unnumbered pages) $cillustrations 225 1 $aProfessional paper ;$v[98-R] 225 1 $aShorter contributions to general geology ;$v1916 300 $aTitle from title screen (viewed September 17, 2014). 300 $aReport number from USGS web site. 320 $aIncludes bibliographical references. 606 $aGeology, Stratigraphic 606 $aPaleontology$zColorado 606 $aPaleontology$zNew Mexico 606 $aPaleontology$zSan Juan Basin (N.M. and Colo.) 606 $aGeology, Stratigraphic$2fast 606 $aPaleontology$2fast 607 $aColorado$2fast 607 $aNew Mexico$2fast 615 0$aGeology, Stratigraphic. 615 0$aPaleontology 615 0$aPaleontology 615 0$aPaleontology 615 7$aGeology, Stratigraphic. 615 7$aPaleontology. 700 $aStanton$b T. W$g(Timothy William),$f1860-1953,$01390513 712 02$aGeological Survey (U.S.), 801 0$bCOP 801 1$bCOP 801 2$bOCLCO 801 2$bOCLCF 801 2$bGPO 906 $aBOOK 912 $a9910708655803321 996 $aContributions to the geology and paleontology of San Juan County, New Mexico$93443290 997 $aUNINA LEADER 06680nam 2201885 450 001 9910786510203321 005 20230421030941.0 010 $a0-691-00257-6 010 $a1-4008-6518-2 024 7 $a10.1515/9781400865185 035 $a(CKB)3710000000221858 035 $a(EBL)1756204 035 $a(OCoLC)887499708 035 $a(SSID)ssj0001333670 035 $a(PQKBManifestationID)12618247 035 $a(PQKBTitleCode)TC0001333670 035 $a(PQKBWorkID)11394032 035 $a(PQKB)11541986 035 $a(MiAaPQ)EBC1756204 035 $a(DE-B1597)447948 035 $a(OCoLC)922696192 035 $a(DE-B1597)9781400865185 035 $a(Au-PeEL)EBL1756204 035 $a(CaPaEBR)ebr10907682 035 $a(CaONFJC)MIL636773 035 $a(EXLCZ)993710000000221858 100 $a20140822h19981998 uy 0 101 0 $aeng 135 $aur|nu---|u||u 181 $ctxt 182 $cc 183 $acr 200 14$aThe real Fatou conjecture /$fby Jacek Graczyk and Grzegorz Swiatek 210 1$aPrinceton, New Jersey :$cPrinceton University Press,$d1998. 210 4$d{copy}1998 215 $a1 online resource (158 p.) 225 1 $aAnnals of Mathematics Studies ;$vNumber 144 300 $aDescription based upon print version of record. 311 0 $a1-322-05522-X 311 0 $a0-691-00258-4 320 $aIncludes bibliographical references and index. 327 $tFront matter --$tContents --$tChapter 1. Review of Concepts --$tChapter 2. Quasiconformal Gluing --$tChapter 3. Polynomial-Like Property --$tChapter 4. Linear Growth of Moduli --$tChapter 5. Quasi conformal Techniques --$tBibliography --$tIndex 330 $aIn 1920, Pierre Fatou expressed the conjecture that--except for special cases--all critical points of a rational map of the Riemann sphere tend to periodic orbits under iteration. This conjecture remains the main open problem in the dynamics of iterated maps. For the logistic family x- ax(1-x), it can be interpreted to mean that for a dense set of parameters "a," an attracting periodic orbit exists. The same question appears naturally in science, where the logistic family is used to construct models in physics, ecology, and economics. In this book, Jacek Graczyk and Grzegorz Swiatek provide a rigorous proof of the Real Fatou Conjecture. In spite of the apparently elementary nature of the problem, its solution requires advanced tools of complex analysis. The authors have written a self-contained and complete version of the argument, accessible to someone with no knowledge of complex dynamics and only basic familiarity with interval maps. The book will thus be useful to specialists in real dynamics as well as to graduate students. 410 0$aAnnals of mathematics studies ;$vNumber 144. 606 $aGeodesics (Mathematics) 606 $aPolynomials 606 $aMappings (Mathematics) 610 $aAbsolute value. 610 $aAffine transformation. 610 $aAlgebraic function. 610 $aAnalytic continuation. 610 $aAnalytic function. 610 $aArithmetic. 610 $aAutomorphism. 610 $aBig O notation. 610 $aBounded set (topological vector space). 610 $aC0. 610 $aCalculation. 610 $aCanonical map. 610 $aChange of variables. 610 $aChebyshev polynomials. 610 $aCombinatorics. 610 $aCommutative property. 610 $aComplex number. 610 $aComplex plane. 610 $aComplex quadratic polynomial. 610 $aConformal map. 610 $aConjecture. 610 $aConjugacy class. 610 $aConjugate points. 610 $aConnected component (graph theory). 610 $aConnected space. 610 $aContinuous function. 610 $aCorollary. 610 $aCovering space. 610 $aCritical point (mathematics). 610 $aDense set. 610 $aDerivative. 610 $aDiffeomorphism. 610 $aDimension. 610 $aDisjoint sets. 610 $aDisjoint union. 610 $aDisk (mathematics). 610 $aEquicontinuity. 610 $aEstimation. 610 $aExistential quantification. 610 $aFibonacci. 610 $aFunctional equation. 610 $aFundamental domain. 610 $aGeneralization. 610 $aGreat-circle distance. 610 $aHausdorff distance. 610 $aHolomorphic function. 610 $aHomeomorphism. 610 $aHomotopy. 610 $aHyperbolic function. 610 $aImaginary number. 610 $aImplicit function theorem. 610 $aInjective function. 610 $aInteger. 610 $aIntermediate value theorem. 610 $aInterval (mathematics). 610 $aInverse function. 610 $aIrreducible polynomial. 610 $aIteration. 610 $aJordan curve theorem. 610 $aJulia set. 610 $aLimit of a sequence. 610 $aLinear map. 610 $aLocal diffeomorphism. 610 $aMathematical induction. 610 $aMathematical proof. 610 $aMaxima and minima. 610 $aMeromorphic function. 610 $aModuli (physics). 610 $aMonomial. 610 $aMonotonic function. 610 $aNatural number. 610 $aNeighbourhood (mathematics). 610 $aOpen set. 610 $aParameter. 610 $aPeriodic function. 610 $aPeriodic point. 610 $aPhase space. 610 $aPoint at infinity. 610 $aPolynomial. 610 $aProjection (mathematics). 610 $aQuadratic function. 610 $aQuadratic. 610 $aQuasiconformal mapping. 610 $aRenormalization. 610 $aRiemann sphere. 610 $aRiemann surface. 610 $aSchwarzian derivative. 610 $aScientific notation. 610 $aSubsequence. 610 $aTheorem. 610 $aTheory. 610 $aTopological conjugacy. 610 $aTopological entropy. 610 $aTopology. 610 $aUnion (set theory). 610 $aUnit circle. 610 $aUnit disk. 610 $aUpper and lower bounds. 610 $aUpper half-plane. 610 $aZ0. 615 0$aGeodesics (Mathematics) 615 0$aPolynomials. 615 0$aMappings (Mathematics) 676 $a516.3/62 700 $aGraczyk$b Jacek$066776 702 $aSwiatek$b Grzegorz$f1964- 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910786510203321 996 $aReal Fatou conjecture$91501746 997 $aUNINA