| Research papers (pdf-files) |
Co-authors |
Publication references |
| Weil
restriction and the Quot scheme | |
- |
| Algebraic spaces and quotients by equivalence relation of schemes | |
- |
| An intrinsic construction of principal component of the Hilbert scheme | David Rydh |
J London Math Soc (2010) 82, (2): 459--481 |
| An elementary, explicit, proof of the existence of the Quot scheme of points | Dan Laksov &
Trond Gustavsen |
Pacific J. Math. 231 (2007), no. 2, 401--415 |
| Non-effective deformations of Grothendiecks Hilbert functor | Christian Lundkvist |
Math. Zeit. 258, No 3 (2008) |
| An elementary, explicit, proof of the existence of Hilbert scheme of points | Dan Laksov &
Trond Gustavsen |
J. Pure and Appl. Algebra 210 (2007), 705-720 |
| Recovering the good component of the Hilbert scheme | Torsten Ekedahl |
arxiv.org/abs/math/0405073 |
| Hilbert schemes of points on smooth surfaces | - |
- |
| Norms on rings and the Hilbert scheme of points on the line | Dan Laksov &
Anders Thorup |
Quart. J. Math.
56 (2005) |
| Infinite intersections of open subschemes and the Hilbert schemes of points |
Charles Walter |
J. Algebra
vol. 273 (2004), no. 2. |
| Resultants and the Hilbert scheme of points on the line |
- |
Arkiv för matematik
vol. 40 (2002) no.1 |
| The Hilbert scheme parameterizing finite length subschemes of the line with support at the origin |
Dan Laksov |
Comp. Math.
vol. 126 (2001) no. 3 |
| Notes on flatness and the Quot functor on rings |
Dan Laksov &
Yves Pitteloud |
Comm. in Algebra
vol. 28 (2000) no.12 |
| On the representability of Hilb^nk[x]_(x) |
- |
J. London Math. Soc.
vol. 62 (2000) no.3 |
