@article{oai:u-ryukyu.repo.nii.ac.jp:02005430,
 author = {Maeda, Takashi and 前田, 高士},
 journal = {Ryukyu mathematical journal},
 month = {Dec},
 note = {Let V → X be a standard P^2-bundle (Definition below) over a smooth projective surface X with the discriminant locus △ and the associated cyclic cover φ : △^^~ → △ of degree three. The purpose of this paper is (i) to determine the etale l-adic cohomology groups of V (Theorem A), (ii) to give an isomorphism of the intermediate jacobian of V and the Prym variety associated to the triple cover φ as polarized abelian varieties (Theorem B), and (iii) to show the existence of a standard P^2-bundle for a given cyclic cover of degree three over a normal crossing curve on X (Theorem D), under certain conditions of (X, △). An ideal basis of a standard P^2-bundle over a regular local ring is determined (Theorem E)., 紀要論文},
 pages = {23--49},
 title = {Intermediate Jacobians of projective plane bundles over a smooth projective surface},
 volume = {10},
 year = {1997}
}