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- Free_convolution abstract "Free convolution is the free probability analog of the classical notion of convolution of probability measures. Due to the non-commutative nature of free probability theory, one has to talk separately about additive and multiplicative free convolution, which arise from addition and multiplication of free random variables (see below; in the classical case, what would be the analog of free multiplicative convolution can be reduced to additive convolution by passing to logarithms of random variables). These operations have some interpretations in terms of empirical spectral measures of random matrices.The notion of free convolution was introduced by Voiculescu.".
- Free_convolution wikiPageExternalLink oyvindry.
- Free_convolution wikiPageExternalLink ~benaych.
- Free_convolution wikiPageExternalLink Welcome.html.
- Free_convolution wikiPageID "20269925".
- Free_convolution wikiPageRevisionID "592236285".
- Free_convolution hasPhotoCollection Free_convolution.
- Free_convolution subject Category:Combinatorics.
- Free_convolution subject Category:Free_algebraic_structures.
- Free_convolution subject Category:Free_probability_theory.
- Free_convolution subject Category:Functional_analysis.
- Free_convolution subject Category:Signal_processing.
- Free_convolution comment "Free convolution is the free probability analog of the classical notion of convolution of probability measures.".
- Free_convolution label "Free convolution".
- Free_convolution sameAs m.04_0vwq.
- Free_convolution sameAs Q5500208.
- Free_convolution sameAs Q5500208.
- Free_convolution wasDerivedFrom Free_convolution?oldid=592236285.
- Free_convolution isPrimaryTopicOf Free_convolution.