Compactifications of moduli spaces in real algebraic geometry.
R. Silhol (1992)
Inventiones mathematicae
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Displaying similar documents to “Intersection theory on algebraic stacks and on their moduli spaces.”
Compactifications of moduli spaces in real algebraic geometry.
Operads and algebraic geometry.
Kapranov, M. (1998)
Documenta Mathematica
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Subvarieties of Moduli Spaces.
Frans Oort (1974)
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Everywhere non reduced moduli spaces.
F. Catanese (1989)
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On Moduli of Algebraic Varieties. I.
Herbert Popp (1973)
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The geometry of the moduli space of CP2 instantons.
D. Groisser (1990)
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Moduli and classification of irregular Kaehler manifolds (and algebraic varieties) with Albanese general type fibrations.
Fabrizio Catanese (1991)
Inventiones mathematicae
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Good moduli spaces for Artin stacks
Jarod Alper (2013)
Annales de l’institut Fourier
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We develop the theory of associating moduli spaces with nice geometric properties to arbitrary Artin stacks generalizing Mumford’s geometric invariant theory and tame stacks.
On the moduli of convexity and smoothness
T. Figiel (1976)
Studia Mathematica
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The moduli scheme M (0, 2, 4) over IP3.
G. Trautmann, Rosa María Miró-Roig (1994)
Mathematische Zeitschrift
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Kodaira dimensíon of moduli space of vector bundles on surfaces.
Jun Li (1994)
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Families of linear differential equations related to the second Painlevé equation
Marius van der Put (2011)
Banach Center Publications
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This paper is a sequel to [vdP-Sa] and [vdP]. The two classes of differential modules (0,-,3/2) and (-,-,3), related to PII, are interpreted as fine moduli spaces. It is shown that these moduli spaces coincide with the Okamoto-Painlevé spaces for the given parameters. The geometry of the moduli spaces leads to a proof of the Painlevé property for PII in standard form and in the Flaschka-Newell form. The Bäcklund transformations, the rational solutions and the Riccati solutions for PII...