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Answers
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12
Proofs that require fundamentally new ways of thinking
10
First nonzero eigenvalue of the Laplacian on the submanifold
9
Adjoint of a Connection Using the Hodge Map?
9
Noteworthy achievements in and around 2010?
9
Dirac’s Original Operator and the Hodge--Dirac Operator
9
What is torsion in differential geometry intuitively?
7
Willmore minimizers for genus $\geq 2$
4
A question on deformations of Theta divisor in the Jacobian of a complex curve
4
Given a vector field all of whose integral curves are closed, is the period a smooth function?
4
Rank two vector bundles on a curve of genus two
4
Real analytic submanifolds of $\mathbb{R}^{n}$
4
conformally embedding complex tori into R^3
4
Torus minimizer of Willmore energy
4
A equivalent definition of abelian variety
4
space of geodesics
3
Reference for openness of stable locus of holomorphic family of vector bundles on a compact riemann surface.
3
Measures of the complexity of a metric
3
How to construct a vector fields with isolated zeros?
3
What do heat kernels have to do with the Riemann-Roch theorem and the Gauss-Bonnet theorem?
3
Tweetable way to see that Willmore energy is Möbius invariant?
2
Decomposition of straight line between points on a manifold
2
Does every smoothly embedded surface $\mathbb{R}^3$ inherit a natural complex structure, and if so, which one?
2
Intuition behind moduli space of curves
2
Is the volume form on an oriented Riemannian manifold parallel?
2
Definition of a complex structure on a vector bundle
2
circle action on sphere
2
Topological results from geometry
2
About the Gauss map of a surface in euclidean 3 space
2
What is the easiest way to classify all possible smooth orientable closed 2-manifolds?
2
How do I see sectional curvature in the principal bundle (or in Cartan’s) approach to riemannian geometry?
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