67 reputation
6
bio website hoj201academic.wordpress.com
location London, United Kingdom
age 28
visits member for 2 years, 8 months
seen Feb 20 at 16:06

I study medical imaging, fluid mechanics, bio-locomotion using tools from differential geometry.


Jan
10
comment Explicit form for hermitian structure $h$ with respect to $\omega$
Sorry, I am not familiar with the notation. Is $\frac{i}{2} \partial \bar{\partial} \equiv \frac{i}{2} \Delta$? Also, what is $lnh$ vs $h$?
Jan
10
comment Authorship, and order of authors
This situation arises frequently when doing interdisciplinary research. I'm early in my career, and I've decided to be a bit more aggressive when I do 85% of the work by asking that I be first author. I don't know who on a hiring committee will read my CV, but often it will not be a mathematician.
Dec
16
answered are there natural examples of classical mechanics that happens on a symplectic manifold that isn't a cotangent bundle?
Dec
16
answered Cotangent bundle lift theorem
Dec
16
answered measure with given push-forwards
Dec
7
revised Cotangent bundle lift theorem
If $G:T^*M \to T^*M$ is a fiber map over the identity when $\pi \circ G = \pi$. I think you wrote $dG \circ d\pi = d\pi$ when you meant to write $d\pi \circ dG = d\pi$. Also a parenthesis was missing.
Dec
7
suggested suggested edit on Cotangent bundle lift theorem
Jul
31
awarded  Teacher
Jul
29
comment The role of completeness in Hilbert Spaces
apologies. I'll read more carefully. I'm a MO newbie.
Jul
29
revised A geometric interpretation of the Levi-Civita connection?
missing a tangent functor in the last statement.
Jul
29
comment Global description of the Levi-Civita connection
Here is a similar post where I provided one coordinate-free answer mathoverflow.net/a/138073/16852
Jul
29
answered A geometric interpretation of the Levi-Civita connection?
Jul
29
answered The role of completeness in Hilbert Spaces
Jul
29
comment Finite dimensional approximations of operators on Hilbert spaces
Thankyou very much Paul. What I say might be a bit vague, but I've been advised against releasing too many details. A colleague and I are making some numerical methods for a linear evolution PDE.
Jul
29
answered Why does the group act on the right on the principal bundle?
Jul
28
accepted Finite dimensional approximations of operators on Hilbert spaces
Jul
28
awarded  Supporter
Jul
28
answered Lie algebra version of principal bundle?
Jul
28
awarded  Editor
Jul
28
revised Spaces of symplectic embeddings: Bundle? Smoothness?
edited body