The group law for the Jacobi variety of plane curves

Mathematics – Algebraic Geometry

Scientific paper

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14 pages

Scientific paper

We extend the group law of curves of degree three by chords and tangents to
the Jacobi variety of plane curves of degree n>4 by replacing points by point
groups and lines by algebraic curves. The curves are nonsingular or have simple
singularities. In the cases n=4,5,6 we have a close analogy to the case n=3. We
describe an algorithm using Groebner bases.

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