Mirror symmetry for lattice polarized K 3 surfaces
Identifieur interne : 001938 ( Istex/Curation ); précédent : 001937; suivant : 001939Mirror symmetry for lattice polarized K 3 surfaces
Auteurs : I. V. DolgachevSource :
- Journal of Mathematical Sciences [ 1072-3374 ] ; 1996-09-01.
English descriptors
- KwdEn :
- Abelian, Algebraic, Algebraic cycles, Algebraic variety, Base points, Batyrev, Bijective, Bijective correspondence, Bilinear, Bilinear form, Birationally isomorphic, Boundary component, Boundary point, Canonical, Coarse moduli space, Complex structure, Cubic surface, Discriminant, Discriminant group, Divisor, Divisor classes, Duality, Elliptic, Elliptic fibration, Elliptic fibrations, Elliptic surface, Embedding, Enriques, Enriques surfaces, Fibration, Fibre, Fine moduli space, Fricke, General member, Global torelli theorem, Group acts, Hodge, Hodge decomposition, Holomorphic, Homomorphism, Hypersurfaces, Irreducible, Irreducible components, Isogenous elliptic curves, Isometry, Isomorphic, Isomorphism, Isomorphism class, Isomorphism classes, Isotropic, Isotropic vector, Kummer surfaces, Lattice, Local moduli space, Matrix, Mirror families, Mirror family, Mirror moduli space, Mirror symmetry, Modular curve, Moduli space, Moduli spaces, Modulus, Monodromy, Monodromy group, Nikulin, Open subset, Orthogonal, Orthogonal complement, Orthogonal group, Orthogonal summand, Other hand, Pairing, Period mapping, Period point, Picard, Picard group, Picard lattice, Picard number, Preprint, Previous example, Primitive embedding, Primitive embeddings, Quadratic, Quadratic form, Quotient, Ramification points, Rational boundary components, Rational elliptic surface, Reducible, Reducible fibre, Reducible fibres, Resp, Singular points, Singularity, Special case, Strange duality, Subgroup, Sublattice, Subset, Tube domain.
- Teeft :
- Abelian, Algebraic, Algebraic cycles, Algebraic variety, Base points, Batyrev, Bijective, Bijective correspondence, Bilinear, Bilinear form, Birationally isomorphic, Boundary component, Boundary point, Canonical, Coarse moduli space, Complex structure, Cubic surface, Discriminant, Discriminant group, Divisor, Divisor classes, Duality, Elliptic, Elliptic fibration, Elliptic fibrations, Elliptic surface, Embedding, Enriques, Enriques surfaces, Fibration, Fibre, Fine moduli space, Fricke, General member, Global torelli theorem, Group acts, Hodge, Hodge decomposition, Holomorphic, Homomorphism, Hypersurfaces, Irreducible, Irreducible components, Isogenous elliptic curves, Isometry, Isomorphic, Isomorphism, Isomorphism class, Isomorphism classes, Isotropic, Isotropic vector, Kummer surfaces, Lattice, Local moduli space, Matrix, Mirror families, Mirror family, Mirror moduli space, Mirror symmetry, Modular curve, Moduli space, Moduli spaces, Modulus, Monodromy, Monodromy group, Nikulin, Open subset, Orthogonal, Orthogonal complement, Orthogonal group, Orthogonal summand, Other hand, Pairing, Period mapping, Period point, Picard, Picard group, Picard lattice, Picard number, Preprint, Previous example, Primitive embedding, Primitive embeddings, Quadratic, Quadratic form, Quotient, Ramification points, Rational boundary components, Rational elliptic surface, Reducible, Reducible fibre, Reducible fibres, Resp, Singular points, Singularity, Special case, Strange duality, Subgroup, Sublattice, Subset, Tube domain.
Url:
DOI: 10.1007/BF02362332
Links toward previous steps (curation, corpus...)
- to stream Istex, to step Corpus: Pour aller vers cette notice dans l'étape Curation :001938
Links to Exploration step
ISTEX:7B4AEE32F2544CCE59106884D90327660F34BDD6Le document en format XML
<record><TEI wicri:istexFullTextTei="biblStruct"><teiHeader><fileDesc><titleStmt><title xml:lang="en">Mirror symmetry for lattice polarized K 3 surfaces</title>
<author><name sortKey="Dolgachev, I V" sort="Dolgachev, I V" uniqKey="Dolgachev I" first="I. V." last="Dolgachev">I. V. Dolgachev</name>
</author>
</titleStmt>
<publicationStmt><idno type="wicri:source">ISTEX</idno>
<idno type="RBID">ISTEX:7B4AEE32F2544CCE59106884D90327660F34BDD6</idno>
<date when="1996" year="1996">1996</date>
<idno type="doi">10.1007/BF02362332</idno>
<idno type="url">https://api.istex.fr/document/7B4AEE32F2544CCE59106884D90327660F34BDD6/fulltext/pdf</idno>
<idno type="wicri:Area/Istex/Corpus">001938</idno>
<idno type="wicri:explorRef" wicri:stream="Istex" wicri:step="Corpus" wicri:corpus="ISTEX">001938</idno>
<idno type="wicri:Area/Istex/Curation">001938</idno>
</publicationStmt>
<sourceDesc><biblStruct><analytic><title level="a" type="main" xml:lang="en">Mirror symmetry for lattice polarized K 3 surfaces</title>
<author><name sortKey="Dolgachev, I V" sort="Dolgachev, I V" uniqKey="Dolgachev I" first="I. V." last="Dolgachev">I. V. Dolgachev</name>
</author>
</analytic>
<monogr></monogr>
<series><title level="j">Journal of Mathematical Sciences</title>
<title level="j" type="abbrev">J Math Sci</title>
<idno type="ISSN">1072-3374</idno>
<idno type="eISSN">1573-8795</idno>
<imprint><publisher>Kluwer Academic Publishers-Plenum Publishers</publisher>
<pubPlace>New York</pubPlace>
<date type="published" when="1996-09-01">1996-09-01</date>
<biblScope unit="volume">81</biblScope>
<biblScope unit="issue">3</biblScope>
<biblScope unit="page" from="2599">2599</biblScope>
<biblScope unit="page" to="2630">2630</biblScope>
</imprint>
<idno type="ISSN">1072-3374</idno>
</series>
</biblStruct>
</sourceDesc>
<seriesStmt><idno type="ISSN">1072-3374</idno>
</seriesStmt>
</fileDesc>
<profileDesc><textClass><keywords scheme="KwdEn" xml:lang="en"><term>Abelian</term>
<term>Algebraic</term>
<term>Algebraic cycles</term>
<term>Algebraic variety</term>
<term>Base points</term>
<term>Batyrev</term>
<term>Bijective</term>
<term>Bijective correspondence</term>
<term>Bilinear</term>
<term>Bilinear form</term>
<term>Birationally isomorphic</term>
<term>Boundary component</term>
<term>Boundary point</term>
<term>Canonical</term>
<term>Coarse moduli space</term>
<term>Complex structure</term>
<term>Cubic surface</term>
<term>Discriminant</term>
<term>Discriminant group</term>
<term>Divisor</term>
<term>Divisor classes</term>
<term>Duality</term>
<term>Elliptic</term>
<term>Elliptic fibration</term>
<term>Elliptic fibrations</term>
<term>Elliptic surface</term>
<term>Embedding</term>
<term>Enriques</term>
<term>Enriques surfaces</term>
<term>Fibration</term>
<term>Fibre</term>
<term>Fine moduli space</term>
<term>Fricke</term>
<term>General member</term>
<term>Global torelli theorem</term>
<term>Group acts</term>
<term>Hodge</term>
<term>Hodge decomposition</term>
<term>Holomorphic</term>
<term>Homomorphism</term>
<term>Hypersurfaces</term>
<term>Irreducible</term>
<term>Irreducible components</term>
<term>Isogenous elliptic curves</term>
<term>Isometry</term>
<term>Isomorphic</term>
<term>Isomorphism</term>
<term>Isomorphism class</term>
<term>Isomorphism classes</term>
<term>Isotropic</term>
<term>Isotropic vector</term>
<term>Kummer surfaces</term>
<term>Lattice</term>
<term>Local moduli space</term>
<term>Matrix</term>
<term>Mirror families</term>
<term>Mirror family</term>
<term>Mirror moduli space</term>
<term>Mirror symmetry</term>
<term>Modular curve</term>
<term>Moduli space</term>
<term>Moduli spaces</term>
<term>Modulus</term>
<term>Monodromy</term>
<term>Monodromy group</term>
<term>Nikulin</term>
<term>Open subset</term>
<term>Orthogonal</term>
<term>Orthogonal complement</term>
<term>Orthogonal group</term>
<term>Orthogonal summand</term>
<term>Other hand</term>
<term>Pairing</term>
<term>Period mapping</term>
<term>Period point</term>
<term>Picard</term>
<term>Picard group</term>
<term>Picard lattice</term>
<term>Picard number</term>
<term>Preprint</term>
<term>Previous example</term>
<term>Primitive embedding</term>
<term>Primitive embeddings</term>
<term>Quadratic</term>
<term>Quadratic form</term>
<term>Quotient</term>
<term>Ramification points</term>
<term>Rational boundary components</term>
<term>Rational elliptic surface</term>
<term>Reducible</term>
<term>Reducible fibre</term>
<term>Reducible fibres</term>
<term>Resp</term>
<term>Singular points</term>
<term>Singularity</term>
<term>Special case</term>
<term>Strange duality</term>
<term>Subgroup</term>
<term>Sublattice</term>
<term>Subset</term>
<term>Tube domain</term>
</keywords>
<keywords scheme="Teeft" xml:lang="en"><term>Abelian</term>
<term>Algebraic</term>
<term>Algebraic cycles</term>
<term>Algebraic variety</term>
<term>Base points</term>
<term>Batyrev</term>
<term>Bijective</term>
<term>Bijective correspondence</term>
<term>Bilinear</term>
<term>Bilinear form</term>
<term>Birationally isomorphic</term>
<term>Boundary component</term>
<term>Boundary point</term>
<term>Canonical</term>
<term>Coarse moduli space</term>
<term>Complex structure</term>
<term>Cubic surface</term>
<term>Discriminant</term>
<term>Discriminant group</term>
<term>Divisor</term>
<term>Divisor classes</term>
<term>Duality</term>
<term>Elliptic</term>
<term>Elliptic fibration</term>
<term>Elliptic fibrations</term>
<term>Elliptic surface</term>
<term>Embedding</term>
<term>Enriques</term>
<term>Enriques surfaces</term>
<term>Fibration</term>
<term>Fibre</term>
<term>Fine moduli space</term>
<term>Fricke</term>
<term>General member</term>
<term>Global torelli theorem</term>
<term>Group acts</term>
<term>Hodge</term>
<term>Hodge decomposition</term>
<term>Holomorphic</term>
<term>Homomorphism</term>
<term>Hypersurfaces</term>
<term>Irreducible</term>
<term>Irreducible components</term>
<term>Isogenous elliptic curves</term>
<term>Isometry</term>
<term>Isomorphic</term>
<term>Isomorphism</term>
<term>Isomorphism class</term>
<term>Isomorphism classes</term>
<term>Isotropic</term>
<term>Isotropic vector</term>
<term>Kummer surfaces</term>
<term>Lattice</term>
<term>Local moduli space</term>
<term>Matrix</term>
<term>Mirror families</term>
<term>Mirror family</term>
<term>Mirror moduli space</term>
<term>Mirror symmetry</term>
<term>Modular curve</term>
<term>Moduli space</term>
<term>Moduli spaces</term>
<term>Modulus</term>
<term>Monodromy</term>
<term>Monodromy group</term>
<term>Nikulin</term>
<term>Open subset</term>
<term>Orthogonal</term>
<term>Orthogonal complement</term>
<term>Orthogonal group</term>
<term>Orthogonal summand</term>
<term>Other hand</term>
<term>Pairing</term>
<term>Period mapping</term>
<term>Period point</term>
<term>Picard</term>
<term>Picard group</term>
<term>Picard lattice</term>
<term>Picard number</term>
<term>Preprint</term>
<term>Previous example</term>
<term>Primitive embedding</term>
<term>Primitive embeddings</term>
<term>Quadratic</term>
<term>Quadratic form</term>
<term>Quotient</term>
<term>Ramification points</term>
<term>Rational boundary components</term>
<term>Rational elliptic surface</term>
<term>Reducible</term>
<term>Reducible fibre</term>
<term>Reducible fibres</term>
<term>Resp</term>
<term>Singular points</term>
<term>Singularity</term>
<term>Special case</term>
<term>Strange duality</term>
<term>Subgroup</term>
<term>Sublattice</term>
<term>Subset</term>
<term>Tube domain</term>
</keywords>
</textClass>
<langUsage><language ident="en">en</language>
</langUsage>
</profileDesc>
</teiHeader>
</TEI>
</record>
Pour manipuler ce document sous Unix (Dilib)
EXPLOR_STEP=$WICRI_ROOT/Wicri/Mathematiques/explor/BourbakiV1/Data/Istex/Curation
HfdSelect -h $EXPLOR_STEP/biblio.hfd -nk 001938 | SxmlIndent | more
Ou
HfdSelect -h $EXPLOR_AREA/Data/Istex/Curation/biblio.hfd -nk 001938 | SxmlIndent | more
Pour mettre un lien sur cette page dans le réseau Wicri
{{Explor lien |wiki= Wicri/Mathematiques |area= BourbakiV1 |flux= Istex |étape= Curation |type= RBID |clé= ISTEX:7B4AEE32F2544CCE59106884D90327660F34BDD6 |texte= Mirror symmetry for lattice polarized K 3 surfaces }}
![]() | This area was generated with Dilib version V0.6.33. | ![]() |