bio | website | |
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location | London, UK | |
age | 24 | |
visits | member for | 4 years, 1 month |
seen | 11 hours ago | |
stats | profile views | 930 |
I am currently in my final year of study for an undergraduate master's degree in maths at Imperial College, London. I seem to have been doing a surprising amount of geometry recently.
Apr 4 |
accepted | ζ(-n) and “powers” of Grandi's series |
Feb 26 |
asked | ζ(-n) and “powers” of Grandi's series |
Nov 9 |
comment |
Optimal inspection path on a sphere
I asked a more general version of this question here: mathoverflow.net/questions/22016/… Edit: incidentally, it's not completely obvious to me that γ(d) should be a spiral for small d. |
Oct 30 |
comment |
Securing privacy of “who communicates with whom” under Orwell-like conditions
@GerhardPaseman, the question's asking about keeping "who's communicating with whom" private. If a package was being delivered by post, then finding out who sent and received it would not be difficult, unless you have some sort of routing protocol for post in mind (which, it seems to me, reduces the postal privacy problem to the online version). Also, post is quite a lot slower than the Internet, and not suitable for many purposes. Or have I misinterpreted your comments? |
Oct 18 |
accepted | Generalized Moore Graphs |
Oct 17 |
comment |
Generalized Moore Graphs
Thanks. Can you give any details about the search algorithm you used, or is that still "under embargo" until you publish? Specifically, I'm interested in (1) whether there are any speedups beyond what's been known for decades, and (2) how long ago your study was - could we get better results with today's computers? |
Oct 17 |
asked | Generalized Moore Graphs |
Oct 16 |
awarded | Popular Question |
Oct 6 |
awarded | Caucus |
Aug 25 |
comment |
How to find or constrain “particularly good” (two-sided) spectral expanders?
Thanks. Because I'm not familiar with the literature, it didn't occur to me that this would be a point of confusion. Done. |
Aug 25 |
revised |
How to find or constrain “particularly good” (two-sided) spectral expanders?
Clarified what is meant by "two-sided expander" |
Aug 25 |
comment |
How to find or constrain “particularly good” (two-sided) spectral expanders?
Just in case there's still any confusion: since λ1 is equal to k and hence fixed, a large spectral gap is equivalent to a small λ2. Such graphs are sometimes called one-sided expanders, to contrast them with two-sided expanders where both λ2 and -λn are small. For simplicity, I write λ simply to denote the maximum of λ2 and -λn. |
Aug 25 |
comment |
How to find or constrain “particularly good” (two-sided) spectral expanders?
Sorry, perhaps my question is poorly typeset. There's a comma in the definition of λ; it should read max(λ2,-λn) i.e. the largest of the two eigenvalues in absolute value. Perhaps max(|λ2|,|λn|) would have been clearer. |
Aug 24 |
asked | How to find or constrain “particularly good” (two-sided) spectral expanders? |
Jun 18 |
revised |
Manifold of immersions of a manifold
punctuation (missed full stop). |
Jun 18 |
asked | Manifold of immersions of a manifold |
Jun 5 |
comment |
Delta-convex functions and inner products
As far as I can tell, yes (up to an affine function). |
Jun 4 |
comment |
Delta-convex functions and inner products
Nevertheless, there are some functions for which a canonical choice does exist. For example, if f is a sum of functions of each component of x, then f can be decomposed componentwise (this covers quadratics, for example). Is that as far as we can go, or could there be a bigger space of functions with canonical decompositions? |
Jun 2 |
comment |
Delta-convex functions and inner products
Thanks very much. However, I'm not quite clear how you're defining your example functional - I'm struggling to think of an interpretation which is both finite for functions such as quadratics, whose gradient is not globally BV, and also well-defined for arbitrary functions whose gradient is globally BV. |
Jun 1 |
asked | Delta-convex functions and inner products |