over complex quadratic number fields. I.
Sammlung von Formeln welche bei Anwendung der elliptischen und Rosenhain'schen Functionen gebraucht werden [Book]
Schottky uniformization theory on Riemann surfaces and Mumford curves of infinite genus.
Schottky-Jung Relations and Vectorbundles on Hyperelliptic Curves.
Secant spaces and Clifford's theorem
Second order theta divisors on Pryms
Sections des fibrés vectoriels sur une courbe
Sections des fibrés vectoriels sur une courbe
Self-adjoint determinantal representations of real plane curves.
Self-duality equation: Monodromy matrices and algebraic curves
Selfinjective algebras of wild canonical type
We develop the representation theory of selfinjective algebras which admit Galois coverings by the repetitive algebras of algebras whose derived category of bounded complexes of finite-dimensional modules is equivalent to the derived category of coherent sheaves on a weighted projective line with virtual genus greater than one.
Selmer groups and Heegner points in anticyclotomic -extensions
Selmer groups and torsion zero cycles on the selfproduct of a semistable elliptic curve.
Semicontinuity for representations of one-dimensional Cohen-Macaulay rings.
Semidefinite geometry of the numerical range.
Semi-group conditions for affine algebraic plane curves with more than one place at infinity.
An interesting and open question is the classification of affine algebraic plane curves. Abhyankar and Moh (1977) completely described the possible links at infinity for those curves where the link has just one component, a knot. Such curves are said to have one place at infinity. The Abhyankar-Moh result has been of great assistance in classifying those polynomials which define a connected curve with one place at infinity. This paper provides a new proof of the Abhyankar-Moh result which is then...
Semigroup of Two Irreducible Algebroid Plane Curves.
Semigroups associated to singular points of plane curves.
Semistability of Frobenius direct images over curves
Let be a smooth projective curve of genus defined over an algebraically closed field of characteristic . Given a semistable vector bundle over , we show that its direct image under the Frobenius map of is again semistable. We deduce a numerical characterization of the stable rank- vector bundles , where is a line bundle over .
Semi-Stable Curves on Algebraic Surfaces and Logarithmic Pluricanonical Maps.