bio | website | matthewdaws.github.io/… |
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location | Leeds, UK | |
age | ||
visits | member for | 5 years, 9 months |
seen | Jul 19 at 21:02 | |
stats | profile views | 3,210 |
May 5 |
awarded | Enlightened |
May 5 |
awarded | Nice Answer |
Mar 19 |
awarded | Nice Answer |
Feb 26 |
comment |
Ultraweak topology on B(X): Is the map X\otimes X* -> B(X)* isometric?
@YemonChoi: I would look at $B(X,X^{**})$ instead of $B(X^*)$, then we're asking if the ball of $B(X,X)$ is weak$^*$-dense in the ball of $B(X,X^{**})$. The PLR shows that this is true for finite-rank operators; and the metric approximation property allows you to reduce from all operators to just the finite-rank ones. If $X$ is reflexive, then there is nothing to prove. What I don't see is how to combine these two rather different viewpoints...! |
Jan 13 |
awarded | Popular Question |
Oct 15 |
awarded | Yearling |
Sep 30 |
awarded | Explainer |
Aug 13 |
awarded | Nice Question |
Jul 7 |
accepted | “Minimal” group C*-algebra? |
Jul 3 |
revised |
Arveson's extension for normal completely positive maps
Showing that the final part is not correct. |
Jul 2 |
answered | Arveson's extension for normal completely positive maps |
Jul 2 |
awarded | Inquisitive |
Jul 2 |
awarded | Curious |
Jun 24 |
awarded | Nice Question |
Jun 24 |
asked | “Minimal” group C*-algebra? |
Jun 12 |
answered | Continuity of the product map |
Apr 15 |
revised |
What is “tilting” in the context of large deviations?
Removed backticks which were messing with the formatting |
Mar 29 |
awarded | Popular Question |
Mar 6 |
comment |
Can we expect $\left\||f|^{2}f-|g|^{2}g\right\|\leq C ||f-g||$ in the Banach algebra $A(\mathbb T)$ ?
Although, I must say that the whole $M=2\|f_0\|$ thing is very mysterious... |
Mar 6 |
comment |
Can we expect $\left\||f|^{2}f-|g|^{2}g\right\|\leq C ||f-g||$ in the Banach algebra $A(\mathbb T)$ ?
But that's not what the question asked: $f_0$ is fixed, this gives $M$ and then the OP specifically asks only for $f,g\in B_M$. If it was meant to be uniform, then why both with the $B_M$ condition? |