Josh Jordan

• [MathSciNet]
• [Google Scholar]
• [ORCiD]
• [arXiv ID]
• [zbMATH]

CV:

• [.pdf]

Papers:

1. Jordan, J. A Liouville theorem for the real twisted Monge-Ampere equation. arXiv:math.AP [arXiv]
2. Jordan, J. The parabolic split-type Monge-Ampère on split tangent bundle surfaces. Calc. Var. PDEs. 65 (2026) Article 133. [CVPDE]
3. Fang, H. & Jordan, J. On canonical metrics of complex surfaces with split tangent and related geometric PDEs. J. Reine Angew. Math. 823 (2025) 255–289. [Crelle's]
4. Jordan, J. Generalized geometry and pluriclosed flow. UC Irvine. [eScholarship]
5. Garcia-Fernandez, M.; Jordan, J.; & Streets, J. Non-Kähler Calabi-Yau geometry and pluriclosed flow. J. Math. Pures Appl. 177 (2023) 329–367. [JMPA]
6. Jordan, J. A steady length functional for Ricci flow. Proc. Amer. Math. Soc. 149 (2021) 397–406. [PAMS]
7. Jordan, J. & Streets, J. On a Calabi-type estimate for pluriclosed flow. Adv. in Math. 366 (2020) Article 107097. [AiM]

Lectures:

• "Canonical metrics on complex surfaces with split tangent." Differential Geometry Seminar, University of California – Irvine (29 May 2025). Invited.
• "Generalized geometry and pluriclosed flow." Differential Geometry, Topology, and Special Structures, Graduate College, City University of New York (14 March 2025). Invited.
• "On canonical metrics of complex surfaces with split tangent and related geometric PDEs." Prairie Analysis Seminar, University of Kansas (26 October 2024). Contributed.
• "Non-Kähler Calabi-Yau geometry and pluriclosed flow." 4th Geometric Analysis Festival, Jeonbuk National University (2022). Contributed. [01] [02] [03]