## Abstract **Petra Blaisse** of Inside Outside describes how the studio focuses on the boundary of interior and exterior space, adding and subtracting highly tactile and sensuous layers. She highlights the significance of the invisible to her work β whether light, scent or texture β and how the fu
Boundary of Hurwitz Spaces and Explicit Patching
β Scribed by Jean-Marc Couveignes
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 425 KB
- Volume
- 30
- Category
- Article
- ISSN
- 0747-7171
No coin nor oath required. For personal study only.
β¦ Synopsis
We describe a general method for the study and computation of Hurwitz spaces of curves of any genus. It is based on a careful combinatorial study of the associated Jacobian.
The key tool is an adapted cell decomposition of the cohomology of a graph (used here for the intersection graphs of special curves). We illustrate this method in the context of modular curves to produce modular units. We also give a detailed simple example and show how the algebraic difficulty of Hurwitz spaces computation can be reduced to its minimum.
π SIMILAR VOLUMES
We investigate k-colorings of the rational n-space, Q n , such that any two points at distance one get distinct colors. Two types of colorings are considered: patch colorings where the colors occupy open sets with parts of their boundary, and rigid colorings which uniquely extend from any open subse
## Abstract We prove that the moduli space π~3~(1, 1, 4) of polarized abelian threefolds with polarization of type (1, 1, 4) is unirational. By a result of Birkenhake and Lange this implies the unirationality of the isomorphic moduli space π~3~(1, 4, 4). The result is based on the study the Hurwitz
## Abstract Melting snow is generally patchy; upward sensible heat fluxes from patches of snowβfree ground warm the air and contribute energy for snowmelt. A simple model is presented for advection of heat over partial snow covers and compared with measurements of temperature profiles over snow and