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(g,η)-增生算子及变分包含问题(英文)

(g,η)-accretive operators and variational inclusions problem
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摘要 在没有假定多值映射是连续映射的条件下,得到了(g,η)-增生算子、广义豫解算子和(g,η)-增生算子产生的广义Yosida近似的一些性质,并应用这些性质证明了一类变分包含问题的解的存在性. Assuming that the multi-valued mapping is continuous, the properties of （g, η）-accretive operator and generalized resolvent operator and generalized Yosida approximation generated by the （g, η）-accretive operator are established. By applying these properties, the existence of solution of a class of variational inclusion problems is proved.
作者 金珍 李小玲
机构地区 南昌工程学院理学系
出处 《南昌工程学院学报》 CAS 2012年第1期55-60,共6页 Journal of Nanchang Institute of Technology
基金 Supported by Youth Foundation of Nanchang Institute of Technology(No.2010KJ025)~~
关键词 (g η)-增生算子 广义豫解算子 广义Yosida近似 半闭 变分包含 （ g, η） -accretive operators generalized resolvent operators generalized Yosida approximation demiclosed varia- tional inclusions
分类号 O177 [理学—基础数学]
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参考文献10

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南昌工程学院学报
2012年 第1期

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