bio  website  dwhite03.web.wesleyan.edu 

location  Middletown, CT  
age  
visits  member for  4 years 
seen  2 hours ago  
stats  profile views  6,430 
I am an assistant professor at Denison University. I completed my PhD at Wesleyan University in 2014 under the supervision of Mark Hovey, and I completed a masters degree in computer science under the supervision of Danny Krizanc. I'm mostly interested in questions involving (semi) model categories, Bousfield localization, and algebras over (colored) operads. I like to apply my work to stable, equivariant, and motivic homotopy theory. On the computer science side I like thinking about graph theory and probability, with an eye towards algorithms.
My email address is firstname.lastname at denison dot edu
21h

comment 
equivalence in simplicial category
I interpreted the OPs question to be about putting the structure of a relative category on $L^H(C)$, and then asking when two objects in the associated homotopy category are equivalent. So I figured references to work of Barwick and Raventos might be helpful. 
1d

answered  equivalence in simplicial category 
1d

revised 
equivalence in simplicial category
edited body 
Dec 13 
awarded  Yearling 
Dec 11 
awarded  Popular Question 
Dec 10 
revised 
Whitehead for maps
Texified since it was on the frontpage anyway. 
Dec 10 
revised 
Whitehead for maps
Texified since it was on the frontpage anyway. 
Dec 10 
revised 
Whitehead for maps
Texified since it was on the frontpage anyway. 
Dec 1 
revised 
Are generalized cohomology theories a homotopy category of some category of invariants?
Texified since it was on the frontpage anyway. Also: clarified notation a bit. 
Nov 28 
comment 
Failure of “equivariant triangulation” for finite complexes equipped with a $G$action
I'm not sure if this comment will be helpful or not, but you might consider checking out section 9.4 of HoveyPalmieriStrickland Axiomatic Stable Homotopy Theory. What you're asking about seems related to Theorem 9.4.3 and the discussion after. I seem to recall that when G/H fails to embed into the universe in question that things can break badly. I know G/H can fail to be strongly dualizable for instance. But I don't know how to build the example you're looking for. 
Nov 23 
comment 
Simplicial version of the Ainfinity operad
The question has already been answered in the comments. 
Nov 8 
revised 
The relation between group cohomology and the cohomology of the classifying space
edited title 
Nov 5 
revised 
EilenbergMac lane spaces and a generalization
edited title 
Oct 30 
awarded  Necromancer 
Oct 29 
answered  What are your favorite puzzles/toys for introducing new mathematical concepts to students? 
Oct 18 
revised 
Fibrations of the injective model structure on Gsimplicial sets
deleted 1 character in body 
Oct 1 
revised 
Why $( \infty , n)$categories are useful for?
added 1 character in body 
Sep 30 
awarded  Explainer 
Sep 24 
reviewed  Approve subschemes of abelian scheme over artinian basis 
Sep 24 
reviewed  Approve List of integers without any arithmetic progression of n terms 