Comments for Delta Epsilons

Comment on Divisibility theorems for group representations by malmsteenkoushik

malmsteenkoushik — Sun, 31 Mar 2013 13:20:44 +0000

Reblogged this on addictionmath.

Comment on The tubular neighborhood theorem by tinyurl.com

tinyurl.com — Fri, 01 Mar 2013 20:52:27 +0000

Where did u actually obtain the points to publish ““The
tubular neighborhood theorem | Delta Epsilons” 37thvannats ?
Regards ,Tressa

Comment on The Hahn-Banach theorem and two applications by Advanced Analysis, Notes 6: Banach spaces (basics, the Hahn-Banach Theorems) « Noncommutative Analysis

Fri, 02 Nov 2012 10:17:32 +0000

[...] polynomials in prime powers of are dense in , isn’t that neat? See Theorem 3 on this post for the part of the proof of Muntz’ theorem (the sufficiency part – which is the more [...]

Comment on The tubular neighborhood theorem by Gary K

Gary K — Wed, 13 Jun 2012 22:48:34 +0000

Nevermind, Sorry.

Comment on The tubular neighborhood theorem by Gary K

Gary K — Wed, 13 Jun 2012 22:30:50 +0000

I don’t know if I am missing something, but, does the sum v+p in the

middle of the 2nd paragraph always

make sense? What if, say, M=R^7 , N=S^2 . Then E would have

dimension 5, right?

Comment on The Hahn-Banach theorem and two applications by Konstantinos

Konstantinos — Sun, 29 Apr 2012 21:28:11 +0000

Reblogged this on Room 196, Hilbert's Hotel and commented:
I’ve been studying the Hahn – Banach theorem and I found this post very informative!

Comment on The test case: flat Riemannian manifolds by TK

TK — Wed, 22 Feb 2012 14:44:09 +0000

Did you prove the “only if” part?

Comment on The Hopf-Rinow theorems and geodesic completeness by 1. Hopf–Rinow theorem | Daily Meditations

1. Hopf–Rinow theorem | Daily Meditations — Thu, 02 Feb 2012 05:30:33 +0000

[...] C.J.Aitken proved it to be false in infinite dimension (first page of the PDF is here) and one can read the 15-page paper by Ivar Ekeland on the generalization. Shlomo Sternberg has some an invaluable link to some slides on this topic. Gliklikh also has a paper about generalizations of the theorem in geodesics. ArXiv has a paper of the theorem in Sato-Grassmannian. Last but not the least, there is Akhil Matthew’s blog on this topic. [...]

Comment on About by Anonymous

Anonymous — Thu, 24 Nov 2011 03:59:54 +0000

dude barack obama that was hilarious you rock

Comment on The Hopf-Rinow theorems and geodesic completeness by Akhil Mathew

Akhil Mathew — Tue, 01 Nov 2011 04:39:26 +0000

Dear Sean,

That sounds like an interesting question. Unfortunately I have no idea how to answer it; perhaps you should try MathOverflow!