The Microstates Free Entropy Dimension of any DT--operator is 2
classification
🧮 math.OA
keywords
dimensionentropyfreemicrostatesarbitraryborelcompactcomplex
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Suppose that \mu is an arbitrary Borel measure on the complex plane with compact support and take c > 0. If Z is a DT(\mu,c)-operator as defined by Dykema and Haagerup, then the microstates free entropy dimension of Z is 2
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