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The most general closed point set over which continuous function may be defined by certain properties

机译：可以通过某些属性定义连续函数的最通用封闭点集

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《Bulletin of the American Mathematical Society》 |1927年第2期|共4页
作者
Whyburn G. T.;
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正文语种
中图分类数学;
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专利

1. Analytic extension of differentiable functions defined in closed sets by means of continuous linear operators [J] . Frerick L., Vogt D. Proceedings of the American Mathematical Society . 2002,第6期

机译：通过连续线性算子对封闭集中定义的微分函数的解析扩展
2. NON-CONTINUOUS FUNCTIONS ASSOCIATED WITH A COVERING PROPERTY DEFINED BY β-OPEN SETS [J] . C. K. Basu, M. K. Ghosh Real analysis exchange . 2010,第1期

机译：与β开集定义的覆盖属性相关的不连续函数
3. Differentiable functions defined in closed sets. A problem of Whitney [J] . Edward Bierstone, Pierre D. Milman, Wieslaw Pawlucki Inventiones Mathematicae . 2003,第2期

机译：封闭集中定义的可微函数。惠特尼的问题
4. K-Trivial Closed Sets and Continuous Functions [C] . George Barmpalias, Douglas Cenzer, Jeffrey B. Remmel, Conference on Computability in Europe(CiE 2007); 20070618-23; Siena(IT) . 2007

机译：K阶封闭集和连续函数
5. A methodology for the approximation of discrete values using a minimal set of continuous functions. [D] . Ziegler, Frank Edward. 2002

机译：一种使用最少的连续函数逼近离散值的方法。
6. Concerning the Cut-Points of Continuous Curves and of Other Closed and Connected Point-sets [O] . Robert L. Moore 1923

机译：关于连续曲线的切点以及其他闭合点和连接点集的切点
7. The most general closed point set over which continuous function may be defined by certain properties [O] . G. T. Whyburn 1927

机译：最常见的封闭点设置，可由某些属性定义连续功能

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