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インボイス E 4 ' &kFp R ．7．5 Bp>í &ï ¤5 8 保存義務 35 35 46 116 インボイス E 4 ' &kFp R ．7． Bp>î &ï ¤5 8 保存義務 35 35 46 116K= L , where Lis the Lipschitz constant of h and is the Lipschitz constant of the Jacobian rc It is natural to measure the progress made by the proxlinear method by the scaled step lengths ˆ k= t 1kx k x k1k Indeed, the quantities ˆ k measure the approximate stationarity of the iterates1 The proxlinear algorithm has the complexityIs lsc and proper, and suppose that the constraint quali cation (21) is satis ed at x (which lies in domf) Assume further that v 2@f( x) is a vector such that the function g is proxregular at F( x) for every y2@g F( x) with rF( x) y= v Then f is proxregular at x for v Proof As already mentioned, (21) guarantees the existence of "

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