The moduli and the global period mapping of surfaces with $K^2 = p_g = 1$ : a counterexample to the global Torelli problem

Catanese, F.

Geodesic

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The moduli and the global period mapping of surfaces with

K^{2} = p_{g} = 1

: a counterexample to the global Torelli problem

Catanese, F.

Compositio Mathematica, Tome 41 (1980) no. 3, pp. 401-414

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@article{CM_1980__41_3_401_0,
     author = {Catanese, F.},
     title = {The moduli and the global period mapping of surfaces with $K^2 = p_g = 1$ : a counterexample to the global {Torelli} problem},
     journal = {Compositio Mathematica},
     pages = {401--414},
     publisher = {Sijthoff et Noordhoff International Publishers},
     volume = {41},
     number = {3},
     year = {1980},
     mrnumber = {589089},
     zbl = {0444.14008},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/CM_1980__41_3_401_0/}
}

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PB  - Sijthoff et Noordhoff International Publishers
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%A Catanese, F.
%T The moduli and the global period mapping of surfaces with $K^2 = p_g = 1$ : a counterexample to the global Torelli problem
%J Compositio Mathematica
%D 1980
%P 401-414
%V 41
%N 3
%I Sijthoff et Noordhoff International Publishers
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Catanese, F. The moduli and the global period mapping of surfaces with $K^2 = p_g = 1$ : a counterexample to the global Torelli problem. Compositio Mathematica, Tome 41 (1980) no. 3, pp. 401-414. http://geodesic.mathdoc.fr/item/CM_1980__41_3_401_0/