Abstract.
Let X be a complete toric variety and Y a smooth projective variety with \(\rho(Y)=1\). We prove that, if \(\varphi:X\to Y\) is a surjective morphism then \(Y\simeq \mathbb P^n\).
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Received: 15 May 2001; in final form: 22 October 2001/ Published online: 4 April 2002
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Occhetta, G., Wiśniewski, J. On Euler–Jaczewski sequence and Remmert–Van de Ven problem for toric varieties. Math. Z. 241, 35–44 (2002). https://doi.org/10.1007/s002090100405
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DOI: https://doi.org/10.1007/s002090100405