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AspiringMat
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revised
Complexity of singular value decomposition using matrix multiplication oracles
added 30 characters in body
asked
Complexity of singular value decomposition using matrix multiplication oracles
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Average vertex degree in finite Delaunay triangulations in high dimensions
The link is broken. You might want to update it to this link: citeseerx.ist.psu.edu/viewdoc/…
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Concentration of $k$-th pairwise distance of random points in a unit square
@JukkaKohonen Large $n$, asymptotics work as well.
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Concentration of $k$-th pairwise distance of random points in a unit square
awarded
 Yearling
awarded
 Nice Question
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Expected height of a poset?
Thank you, this was a very heavy but insightful paper. The result is really interesting.
awarded
 Scholar
accepted
Expected height of a poset?
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Expected height of a poset?
Thank you, this is exactly what I need! I definitely have both the time and the willingness to read the paper. Thank you!
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Expected height of a poset?
asked
Upper bound $\sum_{i=1}^m \sum_{j=1}^n p_{i,j}(1-p_{i,j})$
awarded
 Supporter
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 Citizen Patrol
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 Promoter
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 Student
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Is there Calculus for (Almost) Continuous functions?
A slight comment is, over all $x_i$ which don't satisfy $f(x_i)=f(x_1), g(x_i)=g(x_1)$, so that we don't have the exact same line intersecting at an infinite number of points.
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Is there Calculus for (Almost) Continuous functions?
LSpice exactly what you wrote, couldn't have worded it better!
awarded
 Editor