Hermitian–Einstein metrics and Chern number inequalities on parabolic stable bundles over Kähler manifolds

By L. Jiayu. 2000

55 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/ba191631099ddf45fd3c384541e17df48f07b22e

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. K. Corlette
2. Carlos Simpson
3. T. Mochizuki
4. Kiran S. Kedlaya

In Geometry and Topology

1. Carlos Simpson
2. K. Corlette
3. T. Mochizuki
4. Kiran S. Kedlaya
5. M. Hien
6. C. Sabbah

Citations in the corpus

• On the classification of rank-two representations of quasiprojective fundamental groups (2007, background): “ some amplification. Looking at harmonic mappings to trees or more generally buildings, mirrors much of the study of harmonic bundles which has been extended to the quasiprojective case [14] [27] [60] [80] [81] [82] [85] [86] [93] [116]. Other related techniques are also available [36] [53] [90] [91]”
• Wild Harmonic Bundles and Wild Pure Twistor D-modules (2008, background): “Then ∂πV is L 2 with respect to hin and ωǫ, if and only if there exists a saturated coherent subsheaf cV of cE such that cV|X−D = V ([54] and [90]).”