Old and New Matrix Algebra Useful for Statistics
By Tom Minka. 2000
157 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/f1819727918312633784710e2c2033c1c945b05d
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- Matthias W. Seeger
- Michael I. Jordan
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- Francis R. Bach
- Yoshua Bengio
- Michalis K. Titsias
- Sergey Levine
- Yee Whye Teh
Citations in the corpus
- Sparse Gaussian Process Classification With Multiple Classes (2004, methodology): “In order to derive the gradient, we make use of matrix calculus rules assembled in a formidable paper by Minka [9] (who draws on the book by Magnus and Neudecker [8]).”
- Complex-Valued Matrix Differentiation: Techniques and Key Results (2007, background): “Some of the basic differential results in Table II can be derived by means of (4), and others can be derived by generalizing some of the results found in [7], [9] to the complex differential case.”
- Collected Matrix Derivative Results for Forward and Reverse Mode Algorithmic Differentiation (2008, methodology): “This is precisely the approach used by Minka [ 13 ] (based on Magnus and Neudecker [11]) even though his results are not expressed in AD notation, and the reverse mode sensitivities appear to be an end in themselves, rather than a building block within an algorithmic differentiation of a much larger”