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Interpolated free
group factors
Kenneth Jay Dykema |
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Vol. 163 (1994), No. 1, 123–135
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Abstract |
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The interpolated free group factors L(Fr) for 1 < r ≤∞ (also defined by F. Rădulescu) are given another (but equivalent) definition as well as proofs of their properties with respect to compression by projections and free products. In order to prove the addition formula for free products, algebraic techniques are developed which allow us to show R ∗ R≅L(F2) where R is the hyperfinite II1-factor. |
Mathematical Subject Classification 2000
Primary: 46L35
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Milestones
Received: 13 April 1992
Revised: 21 August 1992
Published: 1 March 1994
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Authors |
| Kenneth Jay Dykema | |
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