bio | website | |
---|---|---|
location | Pasadena | |
age | 26 | |
visits | member for | 5 years, 4 months |
seen | 2 hours ago | |
stats | profile views | 23,167 |
You can contact me at gjergjiz at gmail.com
Apr 21 |
comment |
Disprove this Piece of Jensen's Inquality “Black Magic”
The convex set I'm referring to is the convex hull of the support of $X$. |
Apr 21 |
comment |
Disprove this Piece of Jensen's Inquality “Black Magic”
Your inequalities hold over any convex subset of $\mathbb C$ that avoid the origin, but you can't really say much more, for the reason that Suvrit mentions. |
Apr 9 |
revised |
Is the number of vertices bounded for fixed max degree and fixed diameter?
added 4 characters in body |
Apr 9 |
answered | Is the number of vertices bounded for fixed max degree and fixed diameter? |
Mar 29 |
awarded | Good Question |
Mar 12 |
comment |
What's the analogue of a Young symmetrizer in the Brauer algebra?
There is an explicit formula in Nazarov's 2002 ICM address arxiv.org/abs/math/0209129 or his previous paper with a similar title. His setting is slightly more general but it's not hard to specialize to the Brauer algebra. |
Mar 10 |
awarded | Good Answer |
Mar 9 |
comment |
A set of integers whose factorial can be written as a product of two factorials
Some equations of the form $k!=P(n)$ ca be solved, but the case $P(n)=n(n-1)$ is still out of reach, I believe. mathoverflow.net/questions/39210/… |
Mar 3 |
awarded | polynomials |
Mar 2 |
comment |
On a reciprocal of Ostrowski theorem on Newton polytopes and factorization
@Bruno, the stronger question has a negative answer, too. I added an example to the answer. |
Mar 2 |
revised |
On a reciprocal of Ostrowski theorem on Newton polytopes and factorization
added 451 characters in body |
Mar 2 |
answered | On a reciprocal of Ostrowski theorem on Newton polytopes and factorization |
Mar 2 |
awarded | Popular Question |
Feb 28 |
awarded | Enlightened |
Feb 28 |
awarded | Nice Answer |
Feb 28 |
awarded | Nice Answer |
Feb 23 |
revised |
A variant to the Hadwiger-Nelson problem
added 494 characters in body |
Feb 23 |
answered | A variant to the Hadwiger-Nelson problem |
Feb 22 |
comment |
Fixed points of self maps
Do you want assumptions on the underlying field? Are you working over $\mathbb C$? |
Feb 22 |
comment |
Square-free grows as $6n/\pi^2$: $k$-th free?
Yes, your guess of $1/\zeta(k)$ is correct :) en.wikipedia.org/wiki/… |