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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 $$\lVert(a_{ij})\rVert \le C \Bigl\lVert\s...
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Hottest Questions Today - MathOverflow
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0 days
Geometric Combinatorics for the Reciprocal of Power Series
Below I present evidence that the power series corresponding to the multiplicative inverse, or reciprocal, of a power series can be constructed from the geometric combinatorics of hypercubes. Does someone have a reference for the full development of...
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Subbundle as involutive closure of rank $2$ distribution
Let $M$ be a smooth manifold which globally supports an integrable rank $n$ subbundle of $D \subseteq TM$. Does there always exist a rank $2$ distribution $P \subseteq TM$ with Lie flag$$P^{(0)} \subseteq P^{(1)} \subseteq \cdots \subseteq P^{(\infty...
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Does p-adic tree self-similarity force infinite quotient dimension for manifold ...
I'm investigating an approach to the HilbertSmith Conjecture using a dimension theoretic argument and I have a question about whether a proposed mechanism has a fundamental obstruction.So Suppose Zp acts effectively on a connected n-manifold M. Form...
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Integer solution to $(3x-1)y^2 + x z^2 = x^3-2$
Do there exist integers $x,y,z$ satisfying$$(3x-1)y^2 + x z^2 = x^3-2 \quad ?$$
Hilbert's 10th Problem is unsolvable in general, but is still open for cubic equations: it is unknown whether there exists an algorithm that decides whether a cubic equation has an integer solution....
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| Updated: | July 07, 2025 |
| Expires: | July 14, 2026 |
| Created: | July 14, 2009 |
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