Fernando Codá Marques
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Brazilian mathematician
Fernando Codá Marques's AcademicInfluence.com Rankings
Fernando Codá Marquesmathematics Degrees
Mathematics
#410
World Rank
#830
Historical Rank
Differential Geometry
#12
World Rank
#18
Historical Rank
Geometry
#21
World Rank
#47
Historical Rank
Measure Theory
#3860
World Rank
#4550
Historical Rank
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Mathematics
Fernando Codá Marques's Degrees
- PhD Mathematics Princeton University
Why Is Fernando Codá Marques Influential?
(Suggest an Edit or Addition)According to Wikipedia, Fernando Codá dos Santos Cavalcanti Marques is a Brazilian mathematician working mainly in geometry, topology, partial differential equations and Morse theory. He is a professor at Princeton University. In 2012, together with André Neves, he proved the Willmore conjecture.
Fernando Codá Marques's Published Works
Published Works
- Min-Max theory and the Willmore conjecture (2012) (393)
- Existence of infinitely many minimal hypersurfaces in positive Ricci curvature (2013) (152)
- Weyl law for the volume spectrum (2016) (98)
- Morse index of multiplicity one min-max minimal hypersurfaces (2015) (88)
- Equidistribution of minimal hypersurfaces for generic metrics (2017) (84)
- Density of minimal hypersurfaces for generic metrics. (2017) (74)
- Deforming three-manifolds with positive scalar curvature (2009) (74)
- The catenoid estimate and its geometric applications (2016) (41)
- The Willmore Conjecture (2014) (38)
- Denseness of minimal hypersurfaces for generic metrics (2017) (34)
- Minimal surfaces - variational theory and applications (2014) (28)
- Topology of the space of cycles and existence of minimal varieties (2016) (26)
- Isolated singularities of solutions to the Yamabe equation (2008) (25)
- Min-max theory and the energy of links (2012) (21)
- Upper bounds for the first eigenvalue of the operator $L\sb r$ and some applications (2001) (17)
- Counting minimal surfaces in negatively curved 3-manifolds (2020) (11)
- Blow-up examples for the Yamabe problem (2009) (10)
- Multiplicity one and strictly stable Allen-Cahn minimal hypersurfaces (2019) (9)
- Morse inequalities for the area functional (2020) (7)
- Min-max theory, Willmore conjecture and the energy of links (2013) (5)
- Applications of Almgren-Pitts Min-max theory (2013) (4)
- Deforming 3-manifolds of bounded geometry and uniformly positive scalar curvature (2017) (3)
- Morse theory for the area functional (2019) (3)
- Riemannian metrics on the sphere with Zoll families of minimal hypersurfaces (2021) (3)
- Min-max theory and a proof of the Willmore conjecture (2016) (3)
- Applications of Min–Max Methods to Geometry (2020) (2)
- Scalar Curvature, Conformal Geometry, and the Ricci Flow with Surgery (2011) (1)
- MINIMAL SURFACE ENTROPY OF NEGATIVELY CURVED MANIFOLDS (2021) (1)
- Abundance of minimal surfaces (2019) (1)
- The space of cycles, a Weyl law for minimal hypersurfaces and Morse index estimates (2017) (1)
- The Mathematics of Richard Schoen (2018) (0)
- Equidistribution of minimal hypersurfaces for generic metrics (2019) (0)
- F. Coda Marques - Morse theory and the volume spectrum (2019) (0)
- Preface Issue 4-2014 (2017) (0)
- Existence of infinitely many minimal hypersurfaces in positive Ricci curvature (2017) (0)
- Mini-Workshop : The Willmore Functional and the Willmore Conjecture 2121 Mini-Workshop : The Willmore Functional and the Willmore Conjecture Table of Contents (2014) (0)
- Min-max theory, Willmore conjecture and the energy of links (2013) (0)
- MORSE INDEX OF MULTIPLICITY ONE ALLEN-CAHN MINIMAL HYPERSURFACES (2018) (0)
- Morse theory for the area functional (2019) (0)
- Spring eastern sectional sampler (2017) (0)
- The Willmore Conjecture (2014) (0)
- POSITIVE RICCI CURVATURE METRICS HAVE INFINITELY MANY MINIMAL HYPERSURFACES (2013) (0)
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What Schools Are Affiliated With Fernando Codá Marques?
Fernando Codá Marques is affiliated with the following schools: