bio | website | dwhite03.web.wesleyan.edu |
---|---|---|
location | Middletown, CT | |
age | ||
visits | member for | 3 years, 8 months |
seen | 1 hour ago | |
stats | profile views | 5,989 |
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
Aug 19 |
revised |
How to prove a Proposition of Rouquier?
Fixed tex typo |
Aug 19 |
comment |
When is the projective model structure cartesian? When is the internal hom invariant?
This is a note to my future self. Yalin's result regarding the pushout product axiom for the pointwise monoidal product in the projective model structure is Lemma 3.8 on page 26 of his 2012 paper "Classifying Spaces and module spaces of algebras over a prop" |
Aug 18 |
comment |
How to prove a Proposition of Rouquier?
If an edit such as Jeremy Rickard suggests is made I will vote to reopen. I think questions like this should be allowed in general, though obviously one has to give some background and point to where the difficulty lies |
Aug 18 |
revised |
Notion of infinity in categories
added 1 character in body |
Aug 17 |
comment |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
In the early days of math overflow this question would have been welcomed. If this question were asked today it would almost certainly be sent to stack exchange. I propose we close it so that standards are kept consistent and so that no one else comes along to bump it to the front page. I don't think it'll garner any new answers and even if it did this is not the right place to record such examples. |
Aug 17 |
revised |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
Texified because it was on the front page anyway. |
Aug 17 |
revised |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
Texified because it was on the front page anyway. |
Aug 17 |
revised |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
Texified because it was on the front page anyway. |
Aug 17 |
revised |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
Texified because it was on the front page anyway. |
Aug 17 |
revised |
Are there two non-homotopy equivalent spaces with equal homotopy groups?
Texified because it was on the front page anyway. |
Aug 17 |
reviewed | No Action Needed How to solve such an optimization problem |
Aug 14 |
revised |
Algebraic objects and lifts of their represented functors
Fixed typos |
Aug 14 |
comment |
symmetric monoidal dagger endofunctor categories
Hi Martin. Thanks. I was unaware of that, since I always work in a closed monoidal setting. But it's good to know there is in fact an extra hypothesis needed. |
Aug 13 |
reviewed | Approve suggested edit on Geometric Interpretation of Trace |
Aug 12 |
comment |
Can we “complete” model categories to compute derived functors in the usual way?
Are you assuming at least that $F$ has a right adjoint $G$? |
Aug 10 |
revised |
Why is a monoid with closed symmetric monoidal module category commutative?
Fixed typo, added some tex |
Aug 10 |
reviewed | No Action Needed Geometric / physical / probabilistic interpretations of Riemann zeta(n>1)? |
Aug 9 |
reviewed | Reviewed Explicit description of graded (counital) cofree cocommutative coalgebras |
Aug 9 |
reviewed | Reviewed Does a BCL algebra define a partial order? |
Aug 9 |
reviewed | Approve suggested edit on Positive operators - norm equality |