Differentials of the second kind for families of Mumford curves

Lothar Gerritzen

Displaying similar documents to “Differentials of the second kind for families of Mumford curves”

Real commutative algebra. III. Dedekind-Weber-Riemann manifolds.

D. W. Dubois, A. Bukowski (1980)

Revista Matemática Hispanoamericana

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The space S of all non-trivial real places on a real function field K|k of trascendence degree one, endowed with a natural topology analogous to that of Dedekind and Weber's Riemann surface, is shown to be a one-dimensional k-analytic manifold, which is homeomorphic with every bounded non-singular real affine model of K|k. The ground field k is an arbitrary ordered, real-closed Cantor field (definition below). The function field K|k is thereby represented as a field of real mappings...

The Hartogs-type extension theorem for meromorphic mappings into $q$ -complete complex spaces

Sergei Ivashkovich, Alessandro Silva (1999)

Bollettino dell'Unione Matematica Italiana

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Si dimostra un risultato di prolungamento per applicazioni meromorfe a valori in uno spazio $q$ -completo che generalizza direttamente il risultato classico di Hartogs e migliora risultati di K. Stein.

Meromorphic extension spaces

Le Mau Hai, Nguyen Van Khue (1992)

Annales de l'institut Fourier

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The aim of the present paper is to study meromorphic extension spaces. The obtained results allow us to get the invariance of meromorphic extendibility under finite proper surjective holomorphic maps.

On the removable singularities for meromorphic mappings.

Evgeny M. Chirka (1996)

Publicacions Matemàtiques

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If E is a closed subset of locally finite Hausdorff (2n-2)-measure on an n-dimensional complex manifold Ω and all the points of E are nonremovable for a meromorphic mapping of Ω E into a compact Kähler manifold, then E is a pure (n-1)-dimensional complex analytic subset of Ω.

Periods and Gauss-Manin connection for the Mumford curve $y_{2}^{r_{2}} y_{1}^{r_{1}} - y_{2}^{r_{2}} - y_{1}^{r_{1}} + λ = 0$

Lothar Gerritzen (1986-1987)

Groupe de travail d'analyse ultramétrique

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Central Orderings in Fields of Real Meromorphic Function Germs.

Jesús M. Ruiz (1984)

Manuscripta mathematica

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On deficiencies of small functions for Painlevé transcendents of the fourth kind.

Shimomura, Shun (2002)

Annales Academiae Scientiarum Fennicae. Mathematica

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Displaying similar documents to “Differentials of the second kind for families of Mumford curves”

Real commutative algebra. III. Dedekind-Weber-Riemann manifolds.

The Hartogs-type extension theorem for meromorphic mappings into q -complete complex spaces

Meromorphic extension spaces

On the removable singularities for meromorphic mappings.

Periods and Gauss-Manin connection for the Mumford curve y 2 r 2 y 1 r 1 - y 2 r 2 - y 1 r 1 + λ = 0

Central Orderings in Fields of Real Meromorphic Function Germs.

On deficiencies of small functions for Painlevé transcendents of the fourth kind.

The Hartogs-type extension theorem for meromorphic mappings into $q$ -complete complex spaces

Periods and Gauss-Manin connection for the Mumford curve $y_{2}^{r_{2}} y_{1}^{r_{1}} - y_{2}^{r_{2}} - y_{1}^{r_{1}} + λ = 0$