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Rate of Convergence of the Arithmetic-Geometric Mean Process
Jan de Leeuw, Department of Statistics, UCLA
ABSTRACT: This (didactic) note gives a simple counter-example to the notion that Picard iterations converge super-linearly if and only if the sup-norm of the Jacobian at the solution is equal to zero and sub-linearly if and only if it is equal to one.
SUGGESTED CITATION: Jan de Leeuw,
"Rate of Convergence of the Arithmetic-Geometric Mean Process"
(October 9, 2008).
Department of Statistics, UCLA.
Department of Statistics Papers.
Paper 2008100902.
http://repositories.cdlib.org/uclastat/papers/2008100902
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