作者: R.A. TAPIA
DOI: 10.1016/B978-0-12-576350-9.50005-9
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摘要: Publisher Summary This chapter presents the differentiation and integration of nonlinear operators. The contemporary had its origin in calculus variations. It highlights a few examples taken from classical variational theory. A really vector space will usually be denoted by X or Y. However, Euclidean n-space is Rn real line R. also explores Gateaux Frechet derivatives. technique defining derivative gradient does not generalize for many reasons, least being that actually backwards. definition requires only range to have topology defined on it.