Abstract
We extend Lyons’s tree entropy theorem to general determinantal measures. As a byproduct we show that the sofic entropy of an invariant determinantal measure does not depend on the chosen sofic approximation.
Citation
András Mészaros. "Limiting entropy of determinantal processes." Ann. Probab. 48 (5) 2615 - 2643, September 2020. https://doi.org/10.1214/20-AOP1435
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