基於費雪-博美斯特函數以及自然殘留函數建構出的非線性互補性問題函數的性質
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Date
2015
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Abstract
非線性互補問題函數在非線性互補性問題裡扮演很重要的角色。在本篇文章中，我們討論幾個非線性互補性問題函數，其中包含一般化的 費雪－博美斯特函數以及一般化的 自然殘留函數。我們企圖提出幾個關於這些函數的基本性質。
It is well known that NCP-functions play an important role in nonlinear complementarity problem (NCP). In this paper, we study several NCP-functions including the generalized Fisher-Burmeister function, and the generalized Natural-Residual function. We attempt to give some basic properties for these NCP-functions.
It is well known that NCP-functions play an important role in nonlinear complementarity problem (NCP). In this paper, we study several NCP-functions including the generalized Fisher-Burmeister function, and the generalized Natural-Residual function. We attempt to give some basic properties for these NCP-functions.
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非線性互補問題, 費雪-博美斯特函數, 自然殘留函數, 互補性, NCP, Fischer-Burmeister, Natural-Residual, complementarity