Projects per year
Fingerprint
The Fingerprint is created by mining the titles and abstracts of the person's research outputs and projects/funding awards to create an index of weighted terms from discipline-specific thesauri.
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Collaborations and top research areas from the last five years
Recent external collaboration on country/territory level. Dive into details by clicking on the dots or
Projects
- 7 Finished
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Geometry and classification of Ricci solutions
Wang, J. (PI)
THE NATIONAL SCIENCE FOUNDATION
8/1/16 → 7/31/19
Project: Research project
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Institute for Mathematics and Its Applications
Spirn, D. (PI), Tolmasky, C. (CoI), Wang, J. (CoI) & Santosa, F. (Prior Principal Investigator)
THE NATIONAL SCIENCE FOUNDATION
9/1/15 → 8/31/19
Project: Research project
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2014 Yamabe Memorial Symposium
Marden, A. (PI), Adams, S. R. (CoI), Akhmedov, A. (CoI), Gulliver, R. D. (CoI), Li, T.-J. (CoI) & Wang, J. (CoI)
THE NATIONAL SCIENCE FOUNDATION
6/1/14 → 5/31/15
Project: Research project
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Spectrum, Geometry and Topology of Complete Manifolds
Wang, J. (PI)
THE NATIONAL SCIENCE FOUNDATION
9/1/11 → 8/31/16
Project: Research project
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2010 Yamabe Memorial Symposium
Wang, J. (PI)
THE NATIONAL SCIENCE FOUNDATION
4/15/10 → 3/31/11
Project: Research project
Research output
- 49 Article
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Bottom spectrum of three-dimensional manifolds with scalar curvature lower bound
Munteanu, O. & Wang, J., Jul 15 2024, In: Journal of Functional Analysis. 287, 2, 110457.Research output: Contribution to journal › Article › peer-review
Open Access -
Area and Spectrum Estimates for Stable Minimal Surfaces
Munteanu, O., Sung, C. J. A. & Wang, J., Feb 2023, In: Journal of Geometric Analysis. 33, 2, 40.Research output: Contribution to journal › Article › peer-review
2 Scopus citations -
Comparison Theorems for 3D Manifolds With Scalar Curvature Bound
Munteanu, O. & Wang, J., Feb 1 2023, In: International Mathematics Research Notices. 2023, 3, p. 2215-2242 28 p.Research output: Contribution to journal › Article › peer-review
12 Scopus citations -
Ends of Gradient Ricci Solitons
Munteanu, O. & Wang, J., Dec 2022, In: Journal of Geometric Analysis. 32, 12, 303.Research output: Contribution to journal › Article › peer-review
2 Scopus citations -
Positive solutions to Schrödinger equations and geometric applications
Munteanu, O., Schulze, F. & Wang, J., May 1 2021, In: Journal fur die Reine und Angewandte Mathematik. 2021, 774, p. 185-217 33 p.Research output: Contribution to journal › Article › peer-review
Open Access4 Scopus citations