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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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Q&A for professional mathematicians
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Hottest Questions Today - MathOverflow
Stack Exchange Network Stack Exchange network consists of 181 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledg...
Mathoverflow.net news digest
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8 days
Imaginary conjectures for $\zeta(s)$ [closed]
Littlewood conjectured that the gaps between the ordinates of successive complex zeros in $\zeta(s)$, tend to zero. Let's call this the Littlewood hypothesis(LH). Note that, as mentioned in the comments section, this is not actually a conjecture, but...
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4 days
What function generates this graph (symmetrically)?
What function generates these indifference curves:
I want to generate graphs like this in Inkscape using its support for Python.
They have a few desired/required properties: -
7 years
A closed formula for $A_n(X)=\sum\limits_{i=0}^n X^{i^2}$
I want to know if there exists a closed formula for sum $A_n(X)=\sum \limits_{i=0}^n X^{i^2}$.
I have found if $n$ is odd then $(X^n+1)\text{ | } A_n(X)$, but I don't have found a closed formula. -
7 days
A question about binary partitions and permutations of the elements of their set...
Suppose I have a set whose cardinality is a power of 2, i.e. made of $N=2^n$ elements. If we consider the group of all the permutations of this set (the symmetric group $S_N$), we can say that it has $(2^n)!$ elements.Now suppose I define a family of...
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