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Let be an arithmetic ring of Krull dimension at most and a pointed stable curve. Write . For every integer , the invertible sheaf inherits a singular hermitian structure from the hyperbolic metric on the Riemann surface . In this article we define a Quillen type metric on the determinant line
Let be a projective variety which is covered by rational curves, for instance a Fano
manifold over the complex numbers. In this paper, we give sufficient conditions which
guarantee that every tangent vector at a general point of is contained in at most one
rational curve of minimal degree. As an immediate application, we obtain irreducibility
criteria for the space of minimal rational curves.
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