The field of moduli of sets of points in $$\mathbb P}^{2}$$ P 2

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: 1 Online-Ressource.

Language: Englisch

Bibliographic citation: The field of moduli of sets of points in $$\mathbb P}^{2}$$ P 2 ; volume:122 ; number:5 ; day:9 ; month:4 ; year:2024 ; pages:513-519 ; date:5.2024
Archiv der Mathematik ; 122, Heft 5 (9.4.2024), 513-519, 5.2024

Creator: Bresciani, Giulio

Contributor: SpringerLink (Online service)

DOI: 10.1007/s00013-024-01984-0

URN: urn:nbn:de:101:1-2406302116148.220562297372

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 14.08.2025, 10:55 AM CEST

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Bresciani, Giulio
SpringerLink (Online service)

Other Objects (12)

Kapitel

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$The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles$

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

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Achievement Sets of Series in $$\mathbb R}^2$$ R 2

$Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants$

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

$Intersections of thick compact sets in $$\mathbb R}}^d$$ R d$

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

Kapitel

5. Sets of Points.

Moduli of uniform convexity for convex sets

$On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2$

On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2

$The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles$

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

$Achievement Sets of Series in $$\mathbb R}^2$$ R 2$

Achievement Sets of Series in $$\mathbb R}^2$$ R 2

$Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants$

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

$Intersections of thick compact sets in $$\mathbb R}}^d$$ R d$

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

Kapitel

5. Sets of Points.

Moduli of uniform convexity for convex sets

$On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2$

On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2

$The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles$

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

$Achievement Sets of Series in $$\mathbb R}^2$$ R 2$

Achievement Sets of Series in $$\mathbb R}^2$$ R 2

$Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants$

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

$Intersections of thick compact sets in $$\mathbb R}}^d$$ R d$

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

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The field of moduli of sets of points in $$\mathbb P}^{2}$$ P 2

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Other Objects (12)

5. Sets of Points.

Moduli of uniform convexity for convex sets

On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

Achievement Sets of Series in $$\mathbb R}^2$$ R 2

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

5. Sets of Points.

Moduli of uniform convexity for convex sets

On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

Achievement Sets of Series in $$\mathbb R}^2$$ R 2

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

5. Sets of Points.

Moduli of uniform convexity for convex sets

On the connected components of the moduli space of equivariant minimal surfaces in $$\pmb \mathbb{C}\mathbb{H}}^2$$ C H 2

The moduli spaces of equivariant minimal surfaces in $$\mathbb RH}}^3$$ RH3 and $$\mathbb RH}^4$$ RH4 via Higgs bundles

Achievement Sets of Series in $$\mathbb R}^2$$ R 2

Moduli of relative stable maps to $$\mathbb P}^1$$ P 1 : cut-and-paste invariants

Intersections of thick compact sets in $$\mathbb R}}^d$$ R d

On rational points in CFT moduli spaces

Duality for Sets of Strong Slater Points

Density by moduli and Wijsman lacunary statistical convergence of sequences of sets

Moduli of curves

Moduli of smoothness

Related objects

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