1) Bishop-Phelps theorem
Bishop-Phelps定理
1.
This paper presents another Bishop-Phelps theorem in a kind of special locally convex spaces through a new topology endowed in the space.
本文通过在局部凸空间上引入新拓扑的方法,给出某种特殊局部凸空间上的另一种形式的Bishop-Phelps定理。
2) quasi-Bishop-Phelps cone
quasi-Bishop-Phelps锥
3) Phelps lemma
Phelps引理
1.
In locally convex spaces,we extend drop theorem,Phelps lemma and Eke- land s principle by using their own normed linear spaces versions.
在局部凸空间框架下,我们利用Drop定理,Phelps引理和Ekeland变分原理的赋范线性空间的形式对其分别进行了推广。
2.
In this paper, Drop theorem, Phelps lemma, Ekeland s principle and Pareto efficiency theorem due to Isac are generalized to locally complete locally convex Hausdorff spaces.
本文将Drop定理,Phelps引理,Ekeland变分原理和基于Isac的Pareto有效性定理推广到局部完备的局部凸Hausdorff空间,而且证明了它们彼此是等价的。
3.
In this paper, Phelps lemma, Ekeland s Principle and Pareto efficiency theorem are generalized to topological linear spaces.
将Phelps引理, Ekeland变分原理, Pareto有效性定理推广到拓扑线性空间,同时证明了这三个定理与郑喜印证明的拓扑线性空间中的Drop定理彼此等价。
4) Bishop Method
Bishop法
1.
Effect of moment axis on safety factors by extended simplified Bishop method;
扩展简化Bishop法的取矩中心对安全系数的影响
2.
An extension of simplified Bishop method and its application to non-circular slip surface for slope stability analysis;
简化Bishop法的扩展及其在非圆弧滑面中的应用
3.
Automatic searching most dangerous sliding surface of a homogeneous slope based on Bishop method
Bishop法自动搜索均质边坡最危险滑动面
5) Streeter-Phelps model
Streeter-Phelps模型
1.
As an often used physical model with good theoretical and practical values,Streeter-Phelps model has been widely used to study water quality.
Streeter-Phelps模型是目前进行河流水质研究常用的物理模型,具有良好的理论和实用价值,然而在某些特定水域,该模型的应用受到限制,主要原因是复氧系数的取定多在水流速度较大情况下得到的,而未考虑水面波动对复氧系数的影响,另外,在实际研究过程中发现三峡库区COD变化的规律出现异常:在离排污口相当远的水域,COD随时间变化趋势并不是指数衰减,而是在某个常值附近微小摆动,以往很多修正过的Streeter-Phelps模型都无法解释这个现象。
6) Bishop slices method
Bishop条分法
1.
Based on Bishop Slices Method to analyze the stability of complex slope,X coordinates of two points where the circular failure surface intersected the slope and the Y coordinate of the centre of circular were chosen to be the variables.
基于简化Bishop条分法分析复杂边界边坡的稳定性,以圆弧滑裂面与边坡面的左右交点的两个X坐标——XL和XR以及滑裂面圆心坐标的Y坐标——Y0作为设计变量,提出一种加速混合遗传算法(AHGA)对设计变量进行优化。
补充资料：H 定理
见统计物理学。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条