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Q&A for professional mathematicians
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Let $A$ be a $C^*$-algebra and $(a_{ij}) \in M_n(A)$ be a positive matrix. Does there exist a constant $C \ge 0$ (not depending on the $a_{ij}$) such that $$\lVert(a_{ij})\rVert \le C \Bigl\lVert\s...
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Hottest Questions Today - MathOverflow
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Mathoverflow.net news digest
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0 days
Motivating the Definition of a Stack
I warn that this is potentially a dumb question because I am going to asking for motivation for this definition after stripping away the original motivation.
Regardless, tLet $\mathscr C$ be a category, and suppose we take a pre-stack $\mathscr F$ to be a contravariant pseudo-functor from $\mathscr C$ to the $2$ (by which I mean $(2,1)$ category) category of groupoids $\operatorname{Grpd}$. My question is... -
0 days
A description for non-transverse part of intersection of two smooth subvareities
We use $\mathbb{G}(l,k+l)$ to denote the Grassmannian consisting of all $l$-vector in $\mathbb{C}^{k+l}$. Given a $k$-vector $v$ in $\mathbb{C}^{k+l}$, let $H_{v}$ be the set of all $l$-vector in $\mathbb{C}^{k+l}$ that is not transverse to $v$. It is...
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6 years
Local Cancellation in Real Hardy Space
I want to show the following asymtotic estimate in Hardy space over $\mathbb{R}^n$: Let $a\in \mathbb{R}^n$. I want to show the function$$f(x)=\mathbb{1}_{B(0,1)}-\mathbb{1}_{B(a,1)}$$is asymtotic to $\ln|a|$; that is,$$||f||_{\mathcal{H}^1}\sim \ln...
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12 years
A question about the Axiom of Choice
Let AC denote the Axiom of Choice. Let PP denote the so-called "Partition Principle" which states that "If S is a non-empty set and T is a non-empty set of pairwise disjoint subsetsof S, then S can be mapped onto T". It is well known that "AC implies...
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