Add to ORKGWe investigate the dimensions of the spaces of rational curves on hypersurfaces, and various related questions.Mathematic
Let be a del Pezzo surface of degree . We prove that the spaces are either empty or irreducible
We provide in this paper an upper bound for the number of rational points on a curve defined over a ...
We present a variety of computational techniques dealing with algebraic curves both in the plane and...
Abstract. We prove that the space of rational curves of a fixed degree on any smooth cubic hypersurf...
Abstract. We prove that the space of rational curves of a fixed degree on any smooth cubic hypersurf...
Abstract. Let k be a finite field with characteristic exceeding 3. We prove that the space of ration...
Abstract. For a general hypersurface of degree d in projective n-space, if n ≥ d2 the spaces of 2-po...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
We study rational surfaces on very general Fano hypersurfaces in $\mathbb{P}^n$, with an eye toward ...
Consider a generic quintic hypersurfaceX inCP 4. It is an example of Calabi– Yau 3-folds. It follows...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
This volume contains papers from the Short Thematic Program on Rational Points, Rational Curves, and...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
Survey paper on the theme of rationality and uniratioality in Algebraic Geometry. The contents foll...
Let be a del Pezzo surface of degree . We prove that the spaces are either empty or irreducible
We provide in this paper an upper bound for the number of rational points on a curve defined over a ...
We present a variety of computational techniques dealing with algebraic curves both in the plane and...
Abstract. We prove that the space of rational curves of a fixed degree on any smooth cubic hypersurf...
Abstract. We prove that the space of rational curves of a fixed degree on any smooth cubic hypersurf...
Abstract. Let k be a finite field with characteristic exceeding 3. We prove that the space of ration...
Abstract. For a general hypersurface of degree d in projective n-space, if n ≥ d2 the spaces of 2-po...
Consiglio Nazionale delle Ricerche - Biblioteca Centrale - P.le Aldo Moro, 7 Rome / CNR - Consiglio ...
We study rational surfaces on very general Fano hypersurfaces in $\mathbb{P}^n$, with an eye toward ...
Consider a generic quintic hypersurfaceX inCP 4. It is an example of Calabi– Yau 3-folds. It follows...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
This volume contains papers from the Short Thematic Program on Rational Points, Rational Curves, and...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
For any smooth surface S, the Hilbert scheme S^[n] parameterizing 0-dimensional length-n subschemes ...
Survey paper on the theme of rationality and uniratioality in Algebraic Geometry. The contents foll...
Let be a del Pezzo surface of degree . We prove that the spaces are either empty or irreducible
We provide in this paper an upper bound for the number of rational points on a curve defined over a ...
We present a variety of computational techniques dealing with algebraic curves both in the plane and...