Jason DeVito

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bio website utm.edu/staff/jdevito
location Martin, TN
age 28
visits member for 2 years, 9 months
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I'm an assistant professor at the University of Tennessee at Martin, in my fourth semester here.

My research interests include compact Riemannian manifolds with positive/non-negative sectional curvature, and, in particular, those with a "large" isometry group. I love working with compact Lie groups, especially homogeneous spaces and biquotients.

At some point, I intend to learn some set theory.


281 Answers

newest activity votes
7
Examples of properties that hold almost everywhere, but that explicit examples unknown.
3
Homology of $\mathbb{R}^2$ under the equivalence $x \sim 2x$
1
Isomorphisms of Product Groups
2
Is a subgroup of a fundamental group a fundamental group?
1
Defining i,j,k,l,.. for complex number in a 3D space, in 4D space, etc
3
Is $T^1 S^5$ abstractly diffeomorphic to $S^4\times S^5$?
1
Retraction Problem
1
Cut locus of $\mathbb{CP}^n$
3
A question concerning fundamental groups
1
Tangent space at the identity element of a lie group
2
Maximal compact subgroups of $GL_n(\mathbb{R})$.
1
Showing that the riemanian metric $\frac{g}{\sqrt{x^2+y^2+z^2}}$ is complete
0
Universal Cover of a space
1
Find an atlas of charts on $S^2$ with certain properties
1
Inducing a homotopy
4
A covering map from a differentiable manifold
1
Stiefel-Whitney numbers for product bundle
2
What is the proof that SO(2n+1) is non-orientable for any positive integer n?
10
If $f: M\to M$ an isometry, is $f$ bijective?
0
$S^2$ and a point are not homotopy equivalent
2
Representation of (co)homology classes of $3$-manifolds by embedded surfaces
4
Is $\omega_n$ exact in $\mathbb R^n -\{0 \}$?
4
Interesting theorems/facts about identification spaces
2
Do Carmo: Linear Killing field anti-symmetric?
0
Covering spaces of Lens spaces
4
Classification of all 28 Exotic 7-Spheres
2
Induced metric via $\mathbb C P^n \cong SU(n + 1)/S(U(n) + U(1))$
2
Special case of invariance of domain
1
smoothness of hopf fibration projection with respect to standard differentiable structure on unit sphere
4
Understanding an Example of a Lie Groupoid
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