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The Rigidity Theorems of Self Shrinkers via Gauss maps

Mathematics – Differential Geometry
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The Ring of Invariants for Smooth Completions of Kac-Moody Lie Algebras

Mathematics – Differential Geometry
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The Sasaki Cone and Extremal Sasakian Metrics

Mathematics – Differential Geometry
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The Sasaki-Ricci flow and compact Sasakian manifolds of positive transverse holomorphic bisectional curvature

Mathematics – Differential Geometry
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The Sasakian Geometry of the Heisenberg Group

Mathematics – Differential Geometry
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The Scalar Curvature Deformation Equation on Locally Conformally Flat Manifolds

Mathematics – Differential Geometry
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The Scalar Curvature Equation on $S^3$

Mathematics – Differential Geometry
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The scalar curvature flow in Lorentzian manifolds

Mathematics – Differential Geometry
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The Schwarzian derivative and measured laminations on Riemann surfaces

Mathematics – Differential Geometry
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The second closed geodesic on Finsler spheres of dimension n>2

Mathematics – Differential Geometry
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The second Dirac eigenvalue of a nearly parallel $G_2$-manifold

Mathematics – Differential Geometry
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The second pinching theorem for hypersurfaces with constant mean curvature in a sphere

Mathematics – Differential Geometry
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The second type singularity of symplectic and Lagrangian mean curvature flows

Mathematics – Differential Geometry
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The second variation of the Ricci expander entropy

Mathematics – Differential Geometry
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The second variational formula of the k-energy and k-harmonic curves

Mathematics – Differential Geometry
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The second Yamabe invariant

Mathematics – Differential Geometry
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The Sectional Curvature of the Tangent Bundles with General Natural Lifted Metrics

Mathematics – Differential Geometry
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The Sectional Curvature Remains Positive when Taking Quotients by Certain Nonfree Actions

Mathematics – Differential Geometry
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The Seiberg-Witten Equations on Manifolds with Boundary I: The Space of Monopoles and Their Boundary Values

Mathematics – Differential Geometry
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The Seiberg-Witten Equations on Manifolds with Boundary II: Lagrangian Boundary Conditions for a Floer Theory

Mathematics – Differential Geometry
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