LEADER 01095nam a2200313 i 4500 001 991000982589707536 005 20020507104725.0 008 930421s1984 ne ||| | eng 020 $a0444423079 035 $ab10157086-39ule_inst 035 $aLE00640162$9ExL 040 $aDip.to Fisica$bita 084 $a53.7.15 084 $a53.9.1 084 $a621.397 084 $aTK7871.15 100 1 $aAleksandrov, L.$0462234 245 10$aGrowth of crystalline semiconductor materials on crystal surfaces /$cL. Aleksandrov 260 $aAmsterdam :$bElsevier,$c1984 300 $axvi, 318 p. :$bill. ;$c25 cm. 490 0 $aThin films science and technology ;$v5 650 4$aCrystals-Growth 650 4$aSemiconductor films 907 $a.b10157086$b17-02-17$c27-06-02 912 $a991000982589707536 945 $aLE006 53.9.1 ALE$g1$i2006000056984$lle006$o-$pE0.00$q-$rl$s- $t0$u0$v0$w0$x0$y.i1018997x$z27-06-02 996 $aGrowth of crystalline semiconductor materials on crystal surfaces$9187236 997 $aUNISALENTO 998 $ale006$b01-01-93$cm$da $e-$feng$gne $h0$i1 LEADER 02098oam 2200553 a 450 001 9910699552103321 005 20230902161629.0 035 $a(CKB)5470000002403405 035 $a(OCoLC)688306038 035 $a(EXLCZ)995470000002403405 100 $a20101130d2008 ua 0 101 0 $aeng 135 $aurmn||||||||| 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aStress analysis and fracture in nanolaminate composites$b[electronic resource] /$fChristos C. Chamis ; prepared for the SAMPE 2007 sponsored by the Society for the Advancement of Material and Process Engineering Baltimore, Maryland, June 3-7, 2007 210 1$aCleveland, Ohio :$cNational Aeronautics and Space Administration, Glenn Research Center,$d[2008] 215 $a1 online resource (18 pages) $cillustrations 225 1 $aNASA TM- ;$v2008-214928 300 $aTitle from title screen (viewed on Nov. 30, 2010). 300 $a"January 2008." 320 $aIncludes bibliographical references (page 3). 410 0$aNASA technical memorandum ;$v214928. 606 $aNanocomposites$2nasat 606 $aFracture strength$2nasat 606 $aStress analysis$2nasat 606 $aMatrix materials$2nasat 606 $aStress concentration$2nasat 606 $aNanostructure (characteristics)$2nasat 606 $aFracturing$2nasat 615 7$aNanocomposites. 615 7$aFracture strength. 615 7$aStress analysis. 615 7$aMatrix materials. 615 7$aStress concentration. 615 7$aNanostructure (characteristics) 615 7$aFracturing. 700 $aChamis$b C. C$g(Christos C.)$0947874 712 02$aNASA Glenn Research Center. 712 02$aSociety for the Advancement of Material and Process Engineering. 712 12$aNational SAMPE Symposium and Exhibition$f(2007 :$eBaltimore, Md.) 801 0$bGPO 801 1$bGPO 801 2$bGPO 906 $aBOOK 912 $a9910699552103321 996 $aStress analysis and fracture in nanolaminate composites$93455586 997 $aUNINA LEADER 06597nam 2201657 450 001 9910791746503321 005 20200520144314.0 010 $a1-4008-3711-1 010 $a0-691-13822-2 024 7 $a10.1515/9781400837113 035 $a(CKB)2560000000081912 035 $a(EBL)1659885 035 $a(SSID)ssj0000687934 035 $a(PQKBManifestationID)11451137 035 $a(PQKBTitleCode)TC0000687934 035 $a(PQKBWorkID)10756000 035 $a(PQKB)10077485 035 $a(DE-B1597)446795 035 $a(OCoLC)979582209 035 $a(DE-B1597)9781400837113 035 $a(Au-PeEL)EBL1659885 035 $a(CaPaEBR)ebr10853262 035 $a(CaONFJC)MIL586052 035 $a(OCoLC)875819535 035 $a(MiAaPQ)EBC1659885 035 $a(EXLCZ)992560000000081912 100 $a20140412h20092009 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt 182 $cc 183 $acr 200 10$aClassifying spaces of degenerating polarized Hodge structures /$fKazuya Kato and Sampei Usui 205 $aCourse Book 210 1$aPrinceton, New Jersey ;$aOxfordshire, England :$cPrinceton University Press,$d2009. 210 4$dİ2009 215 $a1 online resource (349 p.) 225 1 $aAnnals of Mathematics Studies ;$vNumber 169 300 $aDescription based upon print version of record. 311 $a0-691-13821-4 320 $aIncludes bibliographical references and index. 327 $tFrontmatter -- $tContents -- $tIntroduction -- $tChapter 0. Overview -- $tChapter 1. Spaces of Nilpotent Orbits and Spaces of Nilpotent i-Orbits -- $tChapter 2. Logarithmic Hodge Structures -- $tChapter 3. Strong Topology and Logarithmic Manifolds -- $tChapter 4. Main Results -- $tChapter 5. Fundamental Diagram -- $tChapter 6. The Map ?:D#val ? DSL(2) -- $tChapter 7. Proof of Theorem A -- $tChapter 8. Proof of Theorem B -- $tChapter 9. b-Spaces -- $tChapter 10. Local Structures of DSL(2) and ?DbSL(2),?1 -- $tChapter 11. Moduli of PLH with Coefficients -- $tChapter 12. Examples and Problems -- $tAppendix -- $tReferences -- $tList of Symbols -- $tIndex 330 $aIn 1970, Phillip Griffiths envisioned that points at infinity could be added to the classifying space D of polarized Hodge structures. In this book, Kazuya Kato and Sampei Usui realize this dream by creating a logarithmic Hodge theory. They use the logarithmic structures begun by Fontaine-Illusie to revive nilpotent orbits as a logarithmic Hodge structure. The book focuses on two principal topics. First, Kato and Usui construct the fine moduli space of polarized logarithmic Hodge structures with additional structures. Even for a Hermitian symmetric domain D, the present theory is a refinement of the toroidal compactifications by Mumford et al. For general D, fine moduli spaces may have slits caused by Griffiths transversality at the boundary and be no longer locally compact. Second, Kato and Usui construct eight enlargements of D and describe their relations by a fundamental diagram, where four of these enlargements live in the Hodge theoretic area and the other four live in the algebra-group theoretic area. These two areas are connected by a continuous map given by the SL(2)-orbit theorem of Cattani-Kaplan-Schmid. This diagram is used for the construction in the first topic. 410 0$aAnnals of mathematics studies ;$vNumber 169. 606 $aHodge theory 606 $aLogarithms 610 $aAlgebraic group. 610 $aAlgebraic variety. 610 $aAnalytic manifold. 610 $aAnalytic space. 610 $aAnnulus (mathematics). 610 $aArithmetic group. 610 $aAtlas (topology). 610 $aCanonical map. 610 $aClassifying space. 610 $aCoefficient. 610 $aCohomology. 610 $aCompactification (mathematics). 610 $aComplex manifold. 610 $aComplex number. 610 $aCongruence subgroup. 610 $aConjecture. 610 $aConnected component (graph theory). 610 $aContinuous function. 610 $aConvex cone. 610 $aDegeneracy (mathematics). 610 $aDiagram (category theory). 610 $aDifferential form. 610 $aDirect image functor. 610 $aDivisor. 610 $aElliptic curve. 610 $aEquivalence class. 610 $aExistential quantification. 610 $aFinite set. 610 $aFunctor. 610 $aGeometry. 610 $aHodge structure. 610 $aHodge theory. 610 $aHomeomorphism. 610 $aHomomorphism. 610 $aInverse function. 610 $aIwasawa decomposition. 610 $aLocal homeomorphism. 610 $aLocal ring. 610 $aLocal system. 610 $aLogarithmic. 610 $aMaximal compact subgroup. 610 $aModular curve. 610 $aModular form. 610 $aModuli space. 610 $aMonodromy. 610 $aMonoid. 610 $aMorphism. 610 $aNatural number. 610 $aNilpotent orbit. 610 $aNilpotent. 610 $aOpen problem. 610 $aOpen set. 610 $aP-adic Hodge theory. 610 $aP-adic number. 610 $aPoint at infinity. 610 $aProper morphism. 610 $aPullback (category theory). 610 $aQuotient space (topology). 610 $aRational number. 610 $aRelative interior. 610 $aRing (mathematics). 610 $aRing homomorphism. 610 $aScientific notation. 610 $aSet (mathematics). 610 $aSheaf (mathematics). 610 $aSmooth morphism. 610 $aSpecial case. 610 $aStrong topology. 610 $aSubgroup. 610 $aSubobject. 610 $aSubset. 610 $aSurjective function. 610 $aTangent bundle. 610 $aTaylor series. 610 $aTheorem. 610 $aTopological space. 610 $aTopology. 610 $aTransversality (mathematics). 610 $aTwo-dimensional space. 610 $aVector bundle. 610 $aVector space. 610 $aWeak topology. 615 0$aHodge theory. 615 0$aLogarithms. 676 $a514/.74 686 $aSI 830$2rvk 700 $aKato$b Kazuya$g(Kazuya),$062762 702 $aUsui$b Sampei 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910791746503321 996 $aClassifying spaces of degenerating polarized Hodge structures$93694341 997 $aUNINA