Impact
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- 0 posts edited
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Sep
15 |
awarded | Citizen Patrol |
Aug
5 |
awarded | Inquisitive |
Aug
4 |
revised |
s-arc transitivity and the Moore bound
title display issue resolved |
Aug
4 |
revised |
s-arc transitivity and the Moore bound
add source: "Variations and Generalizations of Moore Graphs" |
Aug
4 |
asked | s-arc transitivity and the Moore bound |
Jun
18 |
comment |
Geometric Interpretation of Trace
On the other hand, if $n = m$ then you can also define a non-degenerate symmetric bilinear form using the same formula but without the $\dagger$, and this does not need an inner product. (I'm not so clear on the significance of this.) |
May
31 |
answered | What is a “Ramanujan Graph”? |
May
19 |
comment |
How to find or constrain “particularly good” (two-sided) spectral expanders?
Right - which is why, in my question, I specifically asked about "the largest (in terms of n) graph(s) for which λ ≤ x, given some x < 2√(k-1)" where n is the number of vertices, k is the degree, λ is the largest absolute value of a non-trivial eigenvalue of the adjacency matrix. |
May
19 |
awarded | Yearling |
Mar
24 |
comment |
Uninteresting questions with interesting answers
Is there a formulation involving signed area for nonconvex curves, or is the convexity really essential? |
Oct
21 |
comment |
Riemannian metric on a space of “not-quite-smooth” (hyper)surfaces?
Thanks very much! It's been a while since I was last looking at this sort of thing, but this looks like it might rekindle my interest. |
Oct
20 |
answered | Equivalence classes of (2,3)-pairs in PSL(2,q) |
Oct
3 |
comment |
Pi and the primes: a pattern related to the Ulam spiral
Ok, I've reuploaded them - hopefully they should all work now. |
Oct
3 |
revised |
Pi and the primes: a pattern related to the Ulam spiral
re-uploaded images |
Oct
2 |
comment |
Equivalence classes of (2,3)-pairs in PSL(2,q)
@NickGill: (Assuming by "conjugate" you include outer automorphisms as well) how does one check that? I am especially interested in the cases when q is either prime or a power of 2, so in a sense this would answer half of my question. |
Oct
1 |
comment |
Equivalence classes of (2,3)-pairs in PSL(2,q)
Thanks for this. I confess to not really having encountered GAP before, so I'll try playing around with it before asking any more questions of this sort. |
Oct
1 |
comment |
Equivalence classes of (2,3)-pairs in PSL(2,q)
Ok, thanks. I will be sure to follow this advice in future. |
Oct
1 |
asked | Equivalence classes of (2,3)-pairs in PSL(2,q) |
Sep
24 |
awarded | Autobiographer |
Sep
4 |
revised |
(Connected) Cayley graphs of PSL(2,q) from (2,3,n)-triples
minor clarification |