The proof of Minkowski’s conjecture concerning the critical determinant of the region $|x|^p + |y|^p < 1$ for p ≥ 6

The Fisher information matrices are derived for three of the most popular elliptically symmetric distributions: the Pearson type II, Pearson type VII and the Kotz type distributions. We hope the results could be important to the many researchers working in this area.

A counterexample for the strong maximal operator

Marcelo Gomez (1984)

Studia Mathematica

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Stanisław Knapowski, P. Turán (1964)

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Displaying similar documents to “The proof of Minkowski’s conjecture concerning the critical determinant of the region | x | p + | y | p < 1 for p ≥ 6”

Displaying similar documents to “The proof of Minkowski’s conjecture concerning the critical determinant of the region ${| x |}^{p} + {| y |}^{p} < 1$ for p ≥ 6”