2,662 reputation
11438
bio website sites.google.com/site/rknmodn
location Halifax, Canada
age 32
visits member for 4 years, 4 months
seen Jan 26 at 23:00

This account is no longer in use.


Mar
31
awarded  Necromancer
Dec
2
awarded  Yearling
Oct
1
awarded  Caucus
Sep
18
asked Embedding points in 2D based on distance estimates?
Aug
24
comment A question on graphic sequences
I think it's true for general graphs G. (Ah you're right... they'll end up with {0,..,0,m-1,m-1}.)
Aug
24
comment A question on graphic sequences
Yes, I think it's now an interesting question as to which graphs result in a graphical $M_G$. The family above always have $M_G=\{0,0,\ldots,0,2,2\}$ which is very restricted. If I've done my arithmetic right, $\sum M_G$ is even, so it passes the most obvious test.
Aug
23
revised A question on graphic sequences
added 89 characters in body
Aug
23
revised A question on graphic sequences
added 401 characters in body
Aug
23
revised A question on graphic sequences
deleted 16 characters in body
Aug
23
answered A question on graphic sequences
Aug
6
awarded  Nice Question
Jul
15
accepted Force-directed graph drawing in 1D?
Jul
9
asked Force-directed graph drawing in 1D?
Jun
25
comment Excluding linear size independent sets in graphs
When you say "linear size", what are the asymptotic conditions (e.g. is $k$ fixed and $n \rightarrow \infty$)? A greedy algorithm gives an independent set of size $\geq n/(k+1)$ in an $n$-vertex $k$-regular graph.
Jun
25
comment Proving that the set of $\lfloor n/3 \rfloor+1$ partial Latin squares given by Pebody is unavoidable?
Thanks Willie Wong! I've been wondering if MathOverflow would upgrade before the 60-day migration time limit was up.
Jun
25
revised Proving that the set of $\lfloor n/3 \rfloor+1$ partial Latin squares given by Pebody is unavoidable?
added 274 characters in body
Jun
25
reviewed Reviewed Graduate Schools for Graph Theory
Jun
25
reviewed Reviewed Random graphs require O(n log(n)) edges until they are almost certainly fully connected - what are more concrete boundaries ?
Jun
25
reviewed Reviewed Statistics on partitions equidistributed with number of even parts
Jun
25
awarded  Informed