Quasi-algebraic representability of sets in .
Quasianalytic perturbation of multi-parameter hyperbolic polynomials and symmetric matrices
This paper investigates hyperbolic polynomials with quasianalytic coefficients. Our main purpose is to prove factorization theorems for such polynomials, and next to generalize the results of K. Kurdyka and L. Paunescu about perturbation of analytic families of symmetric matrices to the quasianalytic setting.
Quotient Spaces for Semialgebraic Equivalence Relations.
Quotients of Semi-Algebraic Spaces.
Rational and homological equivalence for real cycles.
Rational points on a subanalytic surface
Let be a compact subanalytic surface. This paper shows that, in a suitable sense, there are very few rational points of that do not lie on some connected semialgebraic curve contained in .
Rational points on algebraic varieties over a generalized real closed field: a model theoretic approach.
Rational real algebraic models of topological surfaces.
Real Abelian Varieties and the Theory of Comessatti.
Real algebraic curves
Real algebraic curves and real algebraic functions.
Real Algebraic Curves as Complete Intersections.
Real algebraic curves in the moduli space of complex curves
Real algebraic curves, the moment map and amoebas.
Real Algebraic Geometry and the 17th Hilbert Problem.
Real algebraic hypersurfaces in complex projective varieties.
Real Algebraic Surfaces with Rational or Elliptic Fiberings.
Real algebraic threefolds I. Terminal singularities.
The aim of this series of papers is to develop the theory of minimal models for real algebraic threefolds. The ultimate aim is to understand the topology of the set of real points of real algebraic threefolds. We pay special attention to 3–folds which are birational to projective space and, more generally, to 3–folds of Kodaira dimension minus infinity.present work contains the beginning steps of this program. First we classify 3–dimensional terminal singularities over any field of characteristic...
Real commutative algebra (I). Places.
Real commutative algebra (II). Plane curves.