The compactness problem for the Hitchin-Simpson equations
Formal Metadata
| Title | The compactness problem for the Hitchin-Simpson equations |
|
| Title of Series | |
| Number of Parts | 12 |
| Author | |
| Contributors | |
| License | You are free to use, copy, distribute and transmit the work or content in unchanged form for any legal and non-commercial purpose as long as the work is attributed to the author in the manner specified by the author or licensor. |
| Identifiers | |
| Publisher | |
| Release Date | |
| Language | |
Content Metadata
| Subject Area | |
| Genre | |
| Abstract | The Hitchin-Simpson equations defined over a Kähler manifold are first order, non-linear equations for a pair of a connection on a Hermitian vector bundle and a 1-form with values in the endomorphism bundle. We will describe the behavior of solutions to the Hitchinâ Simpson equations with norms of these 1-forms unbounded. We will also discuss the deformation problem of Taubes' Z2 harmonic 1-form. |
|
| Keywords | | German | German | | English | English |
|
