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Original Articles

A Flexible Framework for Cubic Regularization Algorithms for Nonconvex Optimization in Function Space

Pages 85-118 | Received 03 Nov 2017, Accepted 08 Jul 2018, Published online: 11 Jan 2019
 

Abstract

We propose a cubic regularization algorithm that is constructed to deal with nonconvex minimization problems in function space. It allows for a flexible choice of the regularization term and thus accounts for the fact that in such problems one often has to deal with more than one norm. Global and local convergence results are established in a general framework.

AMS MSC 2000:

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