Documents  14J27 | enregistrements trouvés : 28

- 442 p.
ISBN 978-4-931469-20-4

Advanced studies in pure mathematics , 0036

Localisation : Collection 1er étage

géométrie algébrique # courbe algébrique # courbe elliptique # cycle # structure de Hodge p-adique # théorie d'Arakelov # variété de Shimura # variété torique

14-06 ; 00B25 ; 11S20 ; 14A20 ; 14B05 ; 14C30 ; 14C34 ; 14D05 ; 14D06 ; 14D07 ; 14F20 ; 14F30 ; 14F40 ; 14H15 ; 14H25 ; 14J15 ; 14J27 ; 14J28 ; 14J29 ; 14L05 ; 22E40 ; 32G20 ; 32N10 ; 32S35 ; 32S50 ; 57M99

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- 382 p.
ISBN 978-4-931469-63-1

Advanced studies in pure mathematics , 0060

Localisation : Collection 1er étage

géométrie algébrique # géométrie biratinnelle # surface # variétés symplectiques # cohomologie quantique

14-06 ; 14E07 ; 14J27 ; 06B05 ; 11G05 ; 11G07 ; 11G50 ; 14J20 ; 14J50 ; 14E30 ; 14E05 ; 14E25 ; 14L15 ; 14J17 ; 14J29 ; 14J10 ; 53D05 ; 14N35 ; 53D45 ; 14J26 ; 14J28 ; 14H50 ; 14E20 ; 14J60

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- 344 p.
ISBN 978-4-931469-45-7

Advanced studies in pure mathematics , 0050

Localisation : Collection 1er étage

paire Zariski # variété homogène rationnelle # surface de Kummer # groupe fondamental # groupe de Cremona # courbe algébrique # variété duale # arrangement hyperplane # problème de Nash

14-06 ; 14H50 ; 20F36 ; 14G32 ; 53C15 ; 32M10 ; 14J45 ; 14J27 ; 14J28 ; 14J17 ; 14E07 ; 14H30 ; 52C35 ; 06C05 ; 05C22 ; 14B05 ; 14C20 ; 11G30 ; 11G10

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- 537 p.
ISBN 978-4-86497-032-7

Advanced studies in pure mathematics , 0069

Localisation : Collection 1er étage

théorie des modules # géométrie algébrique

14-06 ; 11G50 ; 14C05 ; 14C22 ; 14C25 ; 14C30 ; 14D20 ; 14D21 ; 14D23 ; 14H10 ; 14H50 ; 14J10 ; 14J15 ; 14J26 ; 14J27 ; 14J28 ; 14J29 ; 14J50 ; 14J60 ; 14K10 ; 14K25 ; 14N35 ; 18E30 ; 32M15 ; 32N15

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- vii; 222 p.
ISBN 978-1-4704-2856-3

Contemporary mathematics , 0703

Localisation : Collection 1er étage

géométrie algébrique # géométrie diophantienne # surface elliptique # courbe # symétrie miroir # surface de Riemann

11G30 ; 11G50 ; 11G42 ; 14J27 ; 14J28 ; 14H40 ; 14H45 ; 14H52 ; 14H55 ; 14-06 ; 14H81

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- vi; 348 p.
ISBN 978-3-03719-182-8

EMS series of congress reports

Localisation : Colloque 1er étage (BEDL)

Friedrich Hirzebruch # variété de Schubert # géométrie algébrique

14-06 ; 14L10 ; 14M15 ; 14J27 ; 32M10 ; 32M15 ; 00B25 ; 32L10 ; 55N91 ; 14C17 ; 14G17

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Research schools;Algebraic and Complex Geometry

Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* $K3$ surfaces in the Enriques-Kodaira classification.
* Examples; Kummer surfaces.
* Basic properties of $K3$ surfaces; Torelli theorem and surjectivity of the period map.
* The study of automorphisms on $K3$ surfaces: basic facts, examples.
* Symplectic automorphisms of $K3$ surfaces, classification, moduli spaces. Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* ...

14J10 ; 14J28 ; 14J50 ; 14C20 ; 14C22 ; 14J27 ; 14L30

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Research schools;Algebraic and Complex Geometry

Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* $K3$ surfaces in the Enriques-Kodaira classification.
* Examples; Kummer surfaces.
* Basic properties of $K3$ surfaces; Torelli theorem and surjectivity of the period map.
* The study of automorphisms on $K3$ surfaces: basic facts, examples.
* Symplectic automorphisms of $K3$ surfaces, classification, moduli spaces. Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* ...

14J10 ; 14J28 ; 14J50 ; 14C20 ; 14C22 ; 14J27 ; 14L30

... Lire [+]

Research schools;Algebraic and Complex Geometry

Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* $K3$ surfaces in the Enriques-Kodaira classification.
* Examples; Kummer surfaces.
* Basic properties of $K3$ surfaces; Torelli theorem and surjectivity of the period map.
* The study of automorphisms on $K3$ surfaces: basic facts, examples.
* Symplectic automorphisms of $K3$ surfaces, classification, moduli spaces. Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* ...

14J10 ; 14J28 ; 14J50 ; 14C20 ; 14C22 ; 14J27 ; 14L30

... Lire [+]

Research schools;Algebraic and Complex Geometry

Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* $K3$ surfaces in the Enriques-Kodaira classification.
* Examples; Kummer surfaces.
* Basic properties of $K3$ surfaces; Torelli theorem and surjectivity of the period map.
* The study of automorphisms on $K3$ surfaces: basic facts, examples.
* Symplectic automorphisms of $K3$ surfaces, classification, moduli spaces. Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* ...

14J10 ; 14J28 ; 14J50 ; 14C20 ; 14C22 ; 14J27 ; 14L30

... Lire [+]

Research schools;Algebraic and Complex Geometry

Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* $K3$ surfaces in the Enriques-Kodaira classification.
* Examples; Kummer surfaces.
* Basic properties of $K3$ surfaces; Torelli theorem and surjectivity of the period map.
* The study of automorphisms on $K3$ surfaces: basic facts, examples.
* Symplectic automorphisms of $K3$ surfaces, classification, moduli spaces. Aim of the lecture is to give an introduction to $K3$ surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space.
The name $K3$ was given by André Weil in 1958 in honour of the three remarkable mathematicians: Kummer, Kähler and Kodaira and of the beautiful K2 mountain at Cachemire.
The topics of the lecture are the following:

* ...

14J10 ; 14J28 ; 14J50 ; 14C20 ; 14C22 ; 14J27 ; 14L30

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- xv; 304 p.
ISBN 978-2-85629-806-0

Astérisque , 0370

Localisation : Périodique 1er étage

champ algébrique # champ classifiant # champ quotient # cohomologie # cohomologie des groupes # cohomologie équivariante # cohomologie étale # compactification minimale de Satake et de Baily-Borel # convolution # correspondance de Langlands géométrique # courbe elliptique # cycles proches # espace algébrique # espaces de modules de fibrés # faisceau-caractère # fibrés de Higgs # formule de localisation # formule de points fixes # groupe algébrique # géométrie algébrique dérivée # groupe exceptionnel # groupe p-adique # invariants locaux # l-groupe abélien élémentaire # monodromie # nombres de Betti # opération de Steenrod # presque caractère # prolongement intermédiaire # représentation unipotente # structure de niveau Iwahori # surface elliptique # théorème de Lefschetz difficile type CM généralisés # uniformisation p-adique # variété de carquois # variété hyperkählérienne # variétés de Shimura # variétés de Siegel champ algébrique # champ classifiant # champ quotient # cohomologie # cohomologie des groupes # cohomologie équivariante # cohomologie étale # compactification minimale de Satake et de Baily-Borel # convolution # correspondance de Langlands géométrique # courbe elliptique # cycles proches # espace algébrique # espaces de modules de fibrés # faisceau-caractère # fibrés de Higgs # formule de localisation # formule de points fixes # groupe ...

05E05 ; 11G15 ; 11G18 ; 14C30 ; 14D05 ; 14D10 ; 14D20 ; 14F05 ; 14F20 ; 14F30 ; 14F43 ; 14G35 ; 14H52 ; 14H60 ; 14J27 ; 14K10 ; 14L15 ; 14L30 ; 20G05 ; 20G10 ; 20G41 ; 20J06 ; 53C26 ; 55M35 ; 55R40 ; 55S05 ; 62E17

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- xxii; 627 p.
ISBN 978-1-4419-7116-6

Springer monographs in mathematics

Localisation : Ouvrage RdC (DUIS)

applications # surfaces elliptiques # physique mathématique # équations intégrales

14-02 ; 14J27 ; 37J35

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ISBN 978-0-8176-3417-9

Progress in mathematics

Localisation : Collection 1er étage

geometrie algebrique # surface algebrique # surface d'enriques

14J27

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- 538 p.
ISBN 978-1-57146-024-0

Conference proceedings and lecture notes in geometry and topology , 0004

Localisation : Ouvrage RdC (Geom)

bordisme # cohomologie # complexe cellulaire # géométrie des équations différentielles # géométrie différentielle # géométrie et physique # homologie cyclique # intégrale de chemin # invariant différentiel # opérateur # surface elliptique

14J27 ; 53A58 ; 55Nxx ; 57AXX ; 58A10

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ISBN 978-0-2818-2351-2

Memoirs of the american mathematical society , 0350

Localisation : Collection 1er étage

14J26 ; 14J27 ; 57M99 ; 57R65

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- 218 p.
ISBN 978-3-540-69137-2

Lecture notes in mathematics , 1901

Localisation : Collection 1er étage

géométrie algébrique # surface fibrée # courbe de genre 1 # variétés sur des corps globaux # pinceau de courbe # courbe algébrique # surface elliptique # surface de Del Pezzo # principe de Hasse # quadrique

11G35 ; 14J20 ; 14J27 ; 14J26 ; 11D09 ; 11D25 ; 14G05 ; 14G25 ; 14D10

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- 219 p.
ISBN 978-3-7643-7517-1

Localisation : Ouvrage RdC (RAMI)

géométrie classique # géométrie différentielle # géométrie algèbrique # groupe topologique # groupe de Lie géométrie euclidienne # géométrie affine # géométrie elliptique # géométrie hyperbolique # géométrie projective

51M09 ; 51M10 ; 14Nxx ; 53A20 ; 51-XX ; 53Axx ; 14Axx ; 22-XX ; 51M05 ; 14RXX ; 14H52 ; 14J27

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- xi; 485 p.
ISBN 978-1-107-15304-2

Cambridge studies in advanced mathematics , 0158

Localisation : Ouvrage RdC (HUYB)

géométrie algébrique # surface algébrique # variété à 3 dimensions

14J28 ; 14-02 ; 14C15 ; 14D20 ; 14F05 ; 14F22 ; 14J10 ; 14J27 ; 14J60 ; 32J15

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