On the Classification of Toric Fano Varieties.
G. Ewald (1988)
Discrete & computational geometry
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Displaying similar documents to “Some results on the integral geometry of unions of independent families.”
On the Classification of Toric Fano Varieties.
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V. Lakshmibai (1990)
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Bihomogeneous forms in many variables
Damaris Schindler (2014)
Journal de Théorie des Nombres de Bordeaux
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We count integer points on varieties given by bihomogeneous equations using the Hardy-Littlewood method. The main novelty lies in using the structure of bihomogeneous equations to obtain asymptotics in generically fewer variables than would be necessary in using the standard approach for homogeneous varieties. Also, we consider counting functions where not all the variables have to lie in intervals of the same size, which arises as a natural question in the setting of bihomogeneous varieties. ...
Linear independence of 'logarithms' in linear varieties
Roberto Dvornicich (1980)
Acta Arithmetica
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A classification of toric varieties with few generators.
Peter Kleinschmidt (1988)
Aequationes mathematicae
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