A New Derivation for the Necessary Condition for the Q-Superlinear Convergence Rate in SQP Methods

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Title:	A New Derivation for the Necessary Condition for the Q-Superlinear Convergence Rate in SQP Methods 在連續二次規劃中當變數x為q超線性收斂時其必要條件的新導法
Authors:	江哲賢施登山
Contributors:	應數系
Keywords:	Secant Quasi-newton SQP method Superlinear convergence 1980 mathematics subject classification Primary 49D15 65K05 連續二次規劃變數超線性收斂
Date:	1996-05
Issue Date:	2016-04-07 13:22:29 (UTC+8)
Abstract:	本文討論在連續二次規劃中當變x為q超線性收斂時，其必要條件的另一種導法。 We present a new derivation for the necessary condition for the q-superlinear convergence rate in SQP methods for equality constrained optimization. We use some results in Chiang, J. and Taipi, R.A. (1989) to show this condition. These results seem useful in establishing local convergence properties for SQP Methods when we know the covergence rate for the variable x.
Relation:	華岡理科學報 13 民85.05 頁91-98
Appears in Collections:	[Department of Applied Mathematics] journal articles

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