Real commutative algebra (II). Plane curves.
Real commutative algebra. III. Dedekind-Weber-Riemann manifolds.
The space S of all non-trivial real places on a real function field K|k of trascendence degree one, endowed with a natural topology analogous to that of Dedekind and Weber's Riemann surface, is shown to be a one-dimensional k-analytic manifold, which is homeomorphic with every bounded non-singular real affine model of K|k. The ground field k is an arbitrary ordered, real-closed Cantor field (definition below). The function field K|k is thereby represented as a field of real mappings of S which might...
Real points on complex plane curves.
Real projective structures on Riemann surfaces
Real Schottky uniformizations and Jacobians of May surfaces.
Given a closed Riemann surface R of genus p ≥ 2 together with an anticonformal involution τ : R ---> R with fixed points, we consider the group K(R, τ) consisting of the conformal and anticonformal automorphisms of R which commute with τ...
Real Structure of Teichmüller spaces.
Real theta-characteristics on real projective curves.
Reality conditions of loop solitons genus : hyperelliptic am functions.
Recent results in the theory of constant reductions
Recent results on quiver sheaves
In this article, we survey recent work on the construction and geometry of representations of a quiver in the category of coherent sheaves on a projective algebraic manifold. We will also prove new results in the case of the quiver • ← • → •.
Recherche des singularités qui ont rapport à une droite multiple d'une surface
Recherches analytiques sur la surface du troisième ordre qui est la réciproque de la surface de Steiner
Reciprocity in valued function fields.
Reciprocity laws on curves
Reconstructing birational maps from their face functions.
Recovering an algebraic curve using its projections from different points. Applications to static and dynamic computational vision
We study some geometric configurations related to projections of an irreducible algebraic curve embedded in onto embedded projective planes. These configurations are motivated by applications to static and dynamic computational vision. More precisely, we study how an irreducible closed algebraic curve embedded in , of degree and genus , can be recovered using its projections from points onto embedded projective planes. The embeddings are unknown. The only input is the defining equation of...
Recovering of curves with involution by extended Prym data.
Reducibility of the compactified jacobian
Reduction and lifting of special metacyclic covers
Reduction des Transformationsproblems der hyperelliptischen Integrale