Abstract
Neural networks (NNs) can be viewed as approximation tools. Traditionally, NNs are relying on gradient and stochastic gradient (SG) methods. There are a number of available computational packages for constructing least squares approximations, while uniform (minimax) approximations are hard due to their nonsmooth nature. It was recently demonstrated that a difference convex (DC) programming approach is an efficient alternative optimiser for NNs. In this paper, we demonstrate that a DC programming approach is also efficient for minimax approximation. In our numerical experiments, we compare a DC-programming approach and ADAMAX, a commonly used method for minimax NN approximations.
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