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Let $M$ be a von Neumann algebra and let $(L_p(M), \|.\|_p)$, $1 \leq p < \infty$ be Haagerup’s $L_p$-space on $M$.
Maximal regularity can often be used to obtain a priori estimates which give global existence results.
Vaughan F.R. Jones received the Fields Medal in 1990 for his work on von Neumann algebras, particularly the theory of subfactors, and his discovery of a surprising connection with knot theory which initiated the entire field of quantum topology.
I’ll be discussing the example of iron line emissions from the accretion disks of extreme Kerr black holes.
In this lecture, I will briefly introduce symplectic manifolds and Lagrangian sub-manifolds.
We consider the problem how many derivatives are required for vector-valued extension of the classical Mihlin multiplier theorem.
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