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Matheus Vieira

Observed name: Vieira, Matheus
ORCID: 0000-0003-3839-8782
Observed ORCID: 0000-0003-3839-8782
OpenAlex ID: A5012427716
Vanishing theorems for $$L^{2}$$ L 2 harmonic forms on complete Riemannian manifolds
2016 · Matheus Vieira · Geometriae Dedicata · 22
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Harmonic forms on manifolds with non-negative Bakry–Émery–Ricci curvature
2013 · Matheus Vieira · Archiv der Mathematik · 21
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Geometric Properties of Self-Shrinkers in Cylinder Shrinking Ricci Solitons
2017 · Matheus Vieira, Detang Zhou · Journal of Geometric Analysis · 10
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Constant weighted mean curvature hypersurfaces in shrinking Ricci solitons
2022 · Igor Miranda, Matheus Vieira · Nonlinear Analysis · 8
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Volume Growth of Complete Submanifolds in Gradient Ricci Solitons with Bounded Weighted Mean Curvature
2019 · Xu Cheng, Matheus Vieira, et al. · International Mathematics Research Notices · 8
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Biharmonic hypersurfaces in hemispheres
2022 · Matheus Vieira · Journal of Mathematical Analysis and Applications · 5
Gap theorems in Yang-Mills theory for complete four-dimensional manifolds with positive Yamabe constant
2024 · Vieira, Matheus · arXiv (Cornell University) · 3
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Gap theorems in Yang-Mills theory for complete four-dimensional manifolds with a weighted Poincaré inequality
2026 · Matheus Vieira · Differential Geometry and its Applications · 2
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Hidden regularity for a coupled system of nonlinear hyperbolic equations
1991 · Matheus Vieira · Anais da Academia Brasileira de Ciências · 2
Extended Kato inequalities for conformal operators
2025 · Daniel Cibotaru, Matheus Vieira · Proceedings of the American Mathematical Society · 1
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Spectrum of the drift Laplacian on Ricci expanders
2024 · Leal, Helton, Vieira, Matheus, et al. · arXiv (Cornell University) · 1
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Spectrum of the drift Laplacian on Ricci expanders
2025 · Helton Leal, Matheus Vieira, et al. · Journal of Differential Equations
Spectrum of the Drift Laplacian on Ricci Expanders
2025 · Helton Leal, Matheus Vieira, et al. · SSRN Electronic Journal
The Gauss map of hypersurfaces with constant weighted mean curvature in the Gaussian space
2023 · Gomez, Michael, Vieira, Matheus · arXiv (Cornell University)
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Works count: 15
Citation count: 83
H-index: 5
I10-index: 3
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