LEADER 00711nam0 2200241 450 001 000001295 005 20050630115300.0 010 $a88-13-19386-6 100 $a--------d1995----km-y0itay50------ba 101 $aita 102 $aIT 200 1 $aManuale di diritto ambientale$fPaolo Dell'Anno 210 $aPadova$cCEDAM$d1995 215 $aXIV, 541 p.$d24 cm 610 1 $aAmbiente naturale$aTutela$aLegislazione 610 1 $aInquinamento$aLegislazione 676 $a346.044 700 1$aDell' Anno,$bPaolo$0343015 801 0$aIT $bUNIPARTHENOPE $gRICA $2UNIMARC 912 $a000001295 951 $cNAVA1$a346-M/12$b32534$d20000502 996 $aManuale di diritto ambientale$91223284 997 $aUNIPARTHENOPE LEADER 06645nam 22017415 450 001 9910154751303321 005 20190708092533.0 010 $a1-4008-8213-3 024 7 $a10.1515/9781400882137 035 $a(CKB)3710000000620163 035 $a(SSID)ssj0001651306 035 $a(PQKBManifestationID)16426198 035 $a(PQKBTitleCode)TC0001651306 035 $a(PQKBWorkID)13640577 035 $a(PQKB)11010034 035 $a(MiAaPQ)EBC4738789 035 $a(DE-B1597)467971 035 $a(OCoLC)979728851 035 $a(DE-B1597)9781400882137 035 $a(EXLCZ)993710000000620163 100 $a20190708d2016 fg 101 0 $aeng 135 $aurcnu|||||||| 181 $ctxt 182 $cc 183 $acr 200 10$aOn Knots. (AM-115), Volume 115 /$fLouis H. Kauffman 210 1$aPrinceton, NJ : $cPrinceton University Press, $d[2016] 210 4$dİ2016 215 $a1 online resource (497 pages) $cillustrations 225 0 $aAnnals of Mathematics Studies ;$v121 300 $aBibliographic Level Mode of Issuance: Monograph 311 $a0-691-08435-1 311 $a0-691-08434-3 320 $aBibliography. 327 $tFrontmatter -- $tCONTENTS -- $tPREFACE -- $tI. INTRODUCTION -- $tII. LINKING NUMBERS AND REIDEMEISTER MOVES -- $tIII. THE CONWAY POLYNOMIAL -- $tIV. EXAMPLE S AND SKEIN THEORY -- $tV. DETECTING SLICES AND RIBBONS- A FIRST PASS -- $tVI. MISCELLANY -- $tVII. SPANNING SURFACES AND THE SEIFERT PAIRING -- $tVIII. RIBBONS AND SLICES -- $tIX. THE ALEXANDER POLYNOMIAL AND BRANCHED COVERINGS -- $tX. THE ALEXANDER POLYNOMIAL AND THE ARF INVARIANT -- $tXI. FREE DIFFERENTIAL CALCULUS -- $tXII. CYCLIC BRANCHED COVERINGS -- $tXIII. SIGNATURE THEOREMS -- $tXIV. G-SIGNATURE THEOREM FOR FOUR MANIFOLDS -- $tXV. SIGNATURE OF CYCLIC BRANCHED COVERINGS -- $tXVI. AN INVARIANT FOR COVERINGS -- $tXVII. SLICE KNOTS -- $tXVIII. CALCULATING ?r FOR GENERALIZED STEVEDORE'S KNOT -- $tXIX. SINGULARITIES, KNOTS AND BRIESKORN VARIETIES -- $tAPPENDIX. GENERALIZED POLYNOMIALS AND A STATE MODEL FOR THE JONES POLYNOMIAL -- $tKNOT TABLES AND THE L-POLYNOMIAL -- $tREFERENCES 330 $aOn Knots is a journey through the theory of knots, starting from the simplest combinatorial ideas--ideas arising from the representation of weaving patterns. From this beginning, topological invariants are constructed directly: first linking numbers, then the Conway polynomial and skein theory. This paves the way for later discussion of the recently discovered Jones and generalized polynomials. The central chapter, Chapter Six, is a miscellany of topics and recreations. Here the reader will find the quaternions and the belt trick, a devilish rope trick, Alhambra mosaics, Fibonacci trees, the topology of DNA, and the author's geometric interpretation of the generalized Jones Polynomial.Then come branched covering spaces, the Alexander polynomial, signature theorems, the work of Casson and Gordon on slice knots, and a chapter on knots and algebraic singularities.The book concludes with an appendix about generalized polynomials. 410 0$aAnnals of mathematics studies ;$vno. 115. 606 $aKnot theory 610 $a3-sphere. 610 $aAddition theorem. 610 $aAddition. 610 $aAlexander polynomial. 610 $aAlgebraic variety. 610 $aAlgorithm. 610 $aAmbient isotopy. 610 $aArf invariant. 610 $aBasepoint. 610 $aBijection. 610 $aBilinear form. 610 $aBorromean rings. 610 $aBracket polynomial. 610 $aBraid group. 610 $aBranched covering. 610 $aChiral knot. 610 $aChromatic polynomial. 610 $aCobordism. 610 $aCodimension. 610 $aCombination. 610 $aCombinatorics. 610 $aComplex analysis. 610 $aConcentric. 610 $aConjecture. 610 $aConnected sum. 610 $aConway polynomial (finite fields). 610 $aCounting. 610 $aCovering space. 610 $aCyclic group. 610 $aDense set. 610 $aDeterminant. 610 $aDiagram (category theory). 610 $aDiffeomorphism. 610 $aDimension. 610 $aDisjoint union. 610 $aDisk (mathematics). 610 $aDual graph. 610 $aElementary algebra. 610 $aEmbedding. 610 $aEnumeration. 610 $aExistential quantification. 610 $aExotic sphere. 610 $aFibration. 610 $aFormal power series. 610 $aFundamental group. 610 $aGeometric topology. 610 $aGeometry and topology. 610 $aGeometry. 610 $aGroup action. 610 $aHomotopy. 610 $aInteger. 610 $aIntersection form (4-manifold). 610 $aIsolated singularity. 610 $aJones polynomial. 610 $aKnot complement. 610 $aKnot group. 610 $aKnot theory. 610 $aLaws of Form. 610 $aLens space. 610 $aLinking number. 610 $aManifold. 610 $aModule (mathematics). 610 $aMorwen Thistlethwaite. 610 $aNormal bundle. 610 $aNotation. 610 $aObstruction theory. 610 $aOperator algebra. 610 $aPairing. 610 $aParity (mathematics). 610 $aPartition function (mathematics). 610 $aPlanar graph. 610 $aPoint at infinity. 610 $aPolynomial ring. 610 $aPolynomial. 610 $aQuantity. 610 $aRectangle. 610 $aReidemeister move. 610 $aRemainder. 610 $aRoot of unity. 610 $aSaddle point. 610 $aSeifert surface. 610 $aSingularity theory. 610 $aSlice knot. 610 $aSpecial case. 610 $aStatistical mechanics. 610 $aSubstructure. 610 $aSummation. 610 $aSymmetry. 610 $aTheorem. 610 $aThree-dimensional space (mathematics). 610 $aTopological space. 610 $aTorus knot. 610 $aTrefoil knot. 610 $aTubular neighborhood. 610 $aUnderpinning. 610 $aUnknot. 610 $aVariable (mathematics). 610 $aWhitehead link. 610 $aWild knot. 610 $aWrithe. 615 0$aKnot theory. 676 $a514/.224 700 $aKauffman$b Louis H., $057757 801 0$bDE-B1597 801 1$bDE-B1597 906 $aBOOK 912 $a9910154751303321 996 $aOn Knots. (AM-115), Volume 115$92785795 997 $aUNINA LEADER 04747nam 2201177z- 450 001 9910557594903321 005 20210501 035 $a(CKB)5400000000043728 035 $a(oapen)https://directory.doabooks.org/handle/20.500.12854/69250 035 $a(oapen)doab69250 035 $a(EXLCZ)995400000000043728 100 $a20202105d2020 |y 0 101 0 $aeng 135 $aurmn|---annan 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 00$aDislocation Mechanics of Metal Plasticity and Fracturing 210 $aBasel, Switzerland$cMDPI - Multidisciplinary Digital Publishing Institute$d2020 215 $a1 online resource (188 p.) 311 08$a3-03943-264-8 311 08$a3-03943-265-6 330 $aThe modern understanding of metal plasticity and fracturing began about 100 years ago, with pioneering work; first, on crack-induced fracturing by Griffith and, second, with the invention of dislocation-enhanced crystal plasticity by Taylor, Orowan and Polanyi. The modern counterparts are fracture mechanics, as invented by Irwin, and dislocation mechanics, as initiated in pioneering work by Cottrell. No less important was the breakthrough development of optical characterization of sectioned polycrystalline metal microstructures started by Sorby in the late 19th century and leading eventually to modern optical, x-ray and electron microscopy methods for assessments of crystal fracture surfaces, via fractography, and particularly of x-ray and electron microscopy techniques applied to quantitative characterizations of internal dislocation behaviors. A major current effort is to match computational simulations of metal deformation/fracturing behaviors with experimental measurements made over extended ranges of microstructures and over varying external conditions of stress-state, temperature and loading rate. The relation of such simulations to the development of constitutive equations for a hoped-for predictive description of material deformation/fracturing behaviors is an active topic of research. The present collection of articles provides a broad sampling of research accomplishments on the two subjects. 606 $aResearch and information: general$2bicssc 610 $aadditive manufacturing 610 $aaluminum alloy 610 $aanisotropy 610 $aartificial aging 610 $aAu-Cu alloy 610 $abrittleness transition 610 $aCharpy impact test 610 $acoarsening 610 $acrack size 610 $acrack tip dislocations 610 $acrystal plasticity 610 $aCu-Zr 610 $aCu-Zr 610 $aDAMASK 610 $adeformation 610 $adislocation 610 $adislocation avalanches 610 $adislocation configurations 610 $adislocation correlations 610 $adislocation creep 610 $adislocation group dynamics 610 $adislocation mechanics 610 $adislocation microstructure 610 $adislocation pile-up 610 $adislocation structure 610 $adynamic factor 610 $adynamic recovery 610 $aEBSD 610 $aECAP 610 $afatigue 610 $afatigue crack growth rate 610 $afractal analysis 610 $afracture mechanics 610 $afracturing 610 $aGMAW 610 $agrain rotation 610 $agrain size 610 $agrains 610 $aGriffith equation 610 $aHall-Petch equation 610 $aholistic approach 610 $aimpact tests 610 $aindentation 610 $alinear flow splitting 610 $aload change tests 610 $aloading curvature 610 $amechanical strength 610 $amicro-compression 610 $ananograin 610 $ananotwin 610 $apearlitic steels 610 $aplasticity 610 $aquasi-stationary 610 $arepresentative volume element 610 $aresidual stress 610 $asecondary cracks 610 $aserration 610 $asize effect 610 $asolid solution 610 $astrain rate 610 $asubgrains 610 $asuspension bridge cables 610 $aTEM 610 $atemperature 610 $atexture 610 $athermal activation 610 $atransient 610 $aultrafine-grained material 610 $ayield strength 610 $ayield stress 615 7$aResearch and information: general 700 $aArmstrong$b Ronald W$4edt$01304460 702 $aArmstrong$b Ronald W$4oth 906 $aBOOK 912 $a9910557594903321 996 $aDislocation Mechanics of Metal Plasticity and Fracturing$93027441 997 $aUNINA