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A manifold is a topological space that locally resembles Euclidean space near each point. More precisely, each point of an n-dimensional manifold has a neighbourhood that is homeomorphic to the Euclidean space of dimension n.

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On Euler angles decomposition of $\mathrm{SU}(N)$

Building on the paper Idel and Wolf - Sinkhorn normal form for unitary matrices Colin McQuillan suggested, it is easy to see that every $\operatorname{SU}(N)$ matrix $m$ can be decomposed as $$ m = a …
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On Euler angles decomposition of $\mathrm{SU}(N)$

$\DeclareMathOperator\SU{SU}$I am looking for a (generalized) Euler angles decomposition for $\SU(N)\ (N>1)$ in the following fashion: $$ \SU(N)\ni m = a\, u \, b $$ where $a,b$ are independent diagon …
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