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- W2912972992 abstract "We introduce a free probabilistic quantity called free Stein information, which is defined in terms of free Stein discrepancies. It turns out that this quantity exactly measures the von Neumann dimension of the closure of the domain of the adjoint of the non-commutative Jacobian associated to Voiculescu's free difference quotients. One consequence of this is that the free Stein information is a *-algebra invariant. We also relate this quantity to the free Fisher information, the non-microstates free entropy, and the non-microstates free entropy dimension." @default.
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- W2912972992 date "2019-02-06" @default.
- W2912972992 modified "2023-09-28" @default.
- W2912972992 title "Free Stein discrepancy as a regularity condition" @default.
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