Research profile
Works on physics, 3-manifolds and homogeneous spaces.
NP-RC-8982330000-0003-3654-2541
Elsewhere ORCIDarXiv listing
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How many of these papers carry each topic, among the topics most particular to them. Tags are assigned automatically, so they point to a subject rather than judge the work.
Special solutionsTopologyGeometry & analysisConnections
| Topic | 2020 | 2021 |
|---|---|---|
| All papers | 2 | 1 |
| Physics | 2 | 1 |
| 3-manifolds | 2 | 1 |
| Homogeneous spaces | 2 | 1 |
| Ricci solitons | 2 | 1 |
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Their work in this field since 2016, with the older papers the site recommends. Titles open each paper's page, with its abstract, PDF and HTML versions; Connections shows the papers closest to it. The arXiv listing has the complete record.
In this paper, we compute the Bott connections and their curvature on three-dimensional Lorentzian Lie groups with three different distributions, and we classify affine Ricci solitons associated to the Bott connection on three-dimensional Lorentzian Lie groups with three different distributions.
In this paper, we classify affine Ricci solitons associated to canonical connections and Kobayashi-Nomizu connections and perturbed canonical connections and perturbed Kobayashi-Nomizu connections on three-dimensional Lorentzian Lie groups with some product structure.
In this paper, we compute canonical connections and Kobayashi-Nomizu connections and their curvature on three-dimensional Lorentzian Lie groups with some product structure. We define algebraic Ricci solitons associated to canonical connections and Kobayashi-Nomizu connections. We classify algebraic Ricci solitons associated to canonical connections and Kobayashi-Nomizu connections on three-dimensional Lorentzian Lie groups with some product structure.
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NP-RC-898233 is Yong Wang's permanent number in the Ricci flow community on Neckpinch. It stays with them through any change of name or post. More about these numbers.
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