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What are some examples of colorful language in serious mathematics papers?
34
What makes four dimensions special?
31
Basic results with three or more hypotheses
21
A question about vector fields
21
Kirby calculus and local moves
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Connected sum of topological manifolds
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Random manifolds
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Can a smooth, immersed loop in R^2 become not nullhomotopic by removing a point?
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How can there be topological 4-manifolds with no differentiable structure?
14
Theorems that are ‘obvious’ but hard to prove
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fundamental group and complete invariant of irreducible 3-manifolds
12
Topological characterisation for a (closed irreducible) hyperbolic 3-manifold
10
Does a fixed-point free “homotopy involution” imply that a manifold bounds?
10
Is the topological concept of collapsible useful?
10
Is every real n-manifold isomorphic to a quotient of $\mathbb{R}^n$?
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In knot theory: Benefits of working in $S^3$ instead of $\mathbb{R}^3$?
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Is it possible to improve the Whitney embedding theorem?
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Applications of knot theory
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Existing proofs of Rokhlin’s theorem for PL manifolds
8
Hyperbolic Brunnian links and rectangular cusp shapes
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Irreducible homology 3-spheres that bound smooth contractible manifolds
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embeddings of graphs into surfaces
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Understanding four manifolds (more details inside)
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whether a kind of surgery can go on infinitely many steps?
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Examples of acylindrical 3-manifolds
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Usefulness of using TQFTs
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Reference for the proof of this statement?
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Simplifying triangulations of 3-manifolds
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A question on PL-topology and polytopal complex
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What are some of the big open problems in 3-manifold theory?
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