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| 代数自反与弱代数自反 | |
| 引用本文： | 郇正良,宋文青,陶常利,杨国清.代数自反与弱代数自反[J].山东师范大学学报(自然科学版),2002,17(3):13-15. |
| 作者姓名： | 郇正良 宋文青 陶常利 杨国清 |
| 作者单位： | 1. 泰安师范专科学校数学系,271000,山东,泰安 2. 山东科技大学济南分院基础部,250031,济南 3. 山东科技大学信息科学学院,271019,山东,泰安 |
| 摘 要： | 基于线性插值的需要，本文引入了弱代数自反的概念，并发现两者有一种对关系，于，有关代数自反的许多结果可以移植到弱代数自反上。 |
| 关 键 词： | 线性插值 代数自反 弱代数自反 对偶关系 线性变换 线性映射 |
ALGEBRAIC REFLEXIVITY AND WEAKLY ALGEBRAIC REFLEXIVITY |
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| Huan Zhengliang,Song Wenqing,Tao Changli,Yang Guoqing.ALGEBRAIC REFLEXIVITY AND WEAKLY ALGEBRAIC REFLEXIVITY[J].Journal of Shandong Normal University(Natural Science),2002,17(3):13-15. | |
| Authors: | Huan Zhengliang Song Wenqing Tao Changli Yang Guoqing |
| Institution: | Huan Zhengliang 1) Song Wenqing 2) Tao Changli 3) Yang Guoqing 3) |
| Abstract: | Some further results about algebraic reflexivity introduced by Hadwin were obtained.For the needs of linear interpolation the concept of weakly algebraic reflexivity was introduced and it was found that there is a dual relationship between them,from which some results about algebraic reflexivity can turn into ones about weakly algebraic reflexivity. |
| Keywords: | linear interpolation algebraic reflexivity weakly algebraic reflexivity |
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