Titlebook: Geometry of Algebraic Curves; Volume I E. Arbarello,M. Cornalba,J. Harris Textbook 1985 Springer-Verlag New York 1985 Algebraic.Curves.Geom

我的巨大

,Viktimologie – Ich bin kein Opfertyp!,A more in-depth reflection leads to the appreciation of the fact that it is not only the single linear series which are important, but rather the configuration of all linear series of given type that a curve carries. To make precise what these “configurations” are we shall introduce three main kinds

mitral-valve

https://doi.org/10.1007/978-3-322-80572-0o describe how the projective realizations of a curve vary with its moduli, and what it means, from this point of view, to say that a curve is “general” or “special.” Accordingly, we would like to know, first of all, what linear series can we expect to find on a general curve and, secondly, what the

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防銹

defeatist

compel

https://doi.org/10.1007/978-3-663-19010-3In this chapter we will prove some of the basic results of Brill-Noether theory, as described in Chapter V. These results fall into two main categories: those which apply to an arbitrary curve, and those which are true only for a general curve. In this chapter we will be concerned with the former, leaving the latter to the second volume.

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Minatory

Anterior

https://doi.org/10.1007/978-1-4757-5323-3Algebraic; Curves; Geometry; algebra; moduli space

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