Hari Bercovici, Ping Zhong
Abstract
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For a series of free $R$-diagonal operators, we prove an analogue of the three series theorem. We show that a series of free $R$-diagonal operators converges almost uniformly if and if two numerical series converge.
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For a series of free $R$-diagonal operators, we prove an analogue of the three series theorem. We show that a series of free $R$-diagonal operators converges almost uniformly if and if two numerical series converge.
Key concepts: Series (stratigraphy), Diagonal, Mathematics, Operator theory, Pure mathematics, Geometry, Biology, Paleontology