Projective Generation of Curves in Polynomial Extensions of an Affine Domain (II)

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Let A be an affine domain of dimension n over an algebraically closed field k of characteristic 0. Let I ⊂ A[T] be a local complete intersection ideal of height nsuch that I/I2 is generated by n elements. It is proved that there exists a projective A[T]-module P of rank n such that I is a surjective image of P.

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