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Optimality conditions in set optimization employing higher-order radial derivatives
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作者 YU Guo-lin 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2017年第2期225-236,共12页
There are two approaches of defining the solutions of a set-valued optimization problem: vector criterion and set criterion. This note is devoted to higher-order optimality conditions using both criteria of solutions... There are two approaches of defining the solutions of a set-valued optimization problem: vector criterion and set criterion. This note is devoted to higher-order optimality conditions using both criteria of solutions for a constrained set-valued optimization problem in terms of higher-order radial derivatives. In the case of vector criterion, some optimality conditions are derived for isolated (weak) minimizers. With set criterion, necessary and sufficient optimality conditions are established for minimal solutions relative to lower set-order relation. 展开更多
关键词 higher-order radial derivative optimality conditions set-valued optimization vector criterion set criterion.
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Bloch型函数的高阶径向导数(英文)
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作者 卓文新 《数学研究》 CSCD 2002年第1期13-17,共5页
讨论了复超球上全纯函数的高阶导数的增长速度 ,证明了f∈Bα 的充分必要条件是supa∈B(1- |z|2 ) m+α- 1|Rmf(z) | <∞ ,或supa∈B∫B(1-|z|2 ) (m+α- 1) |Rmf(z) |pJRφα(z)dv(z) <∞ ,或 (1- |z|2 ) p(m+α- 1) ... 讨论了复超球上全纯函数的高阶导数的增长速度 ,证明了f∈Bα 的充分必要条件是supa∈B(1- |z|2 ) m+α- 1|Rmf(z) | <∞ ,或supa∈B∫B(1-|z|2 ) (m+α- 1) |Rmf(z) |pJRφα(z)dv(z) <∞ ,或 (1- |z|2 ) p(m+α- 1) |Rmf(z) |pdv(z)是Bergman Carleson测度 . 展开更多
关键词 高阶径向导数 Bloch型函数 BE gman-Carleson测度 全纯函数 复超球
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