1) convex modulus
点态凸性模
1.
Relation between pointwise convex modulus and relevant geometric properties in spaces
点态凸性模与空间中相关几何性质的关系
2) convex point
凸性点
1.
we prove the existence of x1,x2 when ζ is convex point.
本文给出拉格朗日定理的一种新的证明方法以及与拉格朗日定理相关的问题:对于y=f(x),x∈(a,b),是否对任意的ζ∈(a,b)都存在x1,x2∈(a,b),使f',(ζ)=x2-x1/f(x2)-f(x1)?本文讨论并证明了ζ为凸性点时,上述x1,x2存在。
3) convexity point
凸性点
1.
It is proved that if ξ is a convexity point,one can get positive answer to the above question,which is an improvement of previous work.
Polya曾提出并否定回答了与 L agrange中值定理有关的问题 :对于 y=f( x) ,x∈ ( a,b)是否对任意的 ξ∈ ( a,b)都存在 x1,x2 ∈ ( a,b) ,x1<ξ
5) elastic punch
弹性凸模
1.
It detailed the selection and calculation of technological data, the die structure and the working process, and the main points on designing the elastic punch and rigid matrix.
通过实例介绍了橡胶胀形模的设计方法 ,并详细地叙述了工艺参数的选择计算及模具结构、工作过程和弹性凸模、刚性凹模的设计要
6) modulus of convexity
凸性模
1.
Relations between modulus of P-type convexity and modulus of convexity are given.
引入了P型-凸性模和P型-一致凸的概念,证明P型-一致凸的Banach空间是自反的,给出了一般Banach空间X中的P型-凸性模δX,p(ε)与凸性模δX,p(ε)之间的关系,并讨论了LP(X)空间的P型-凸性模与X的凸性模、P型-凸性模之间的关系。
2.
Some results improve and generalize the Kade s theorem on modulus of convexity,on the other hand,some applications of modulus of convexity to unconditionally convergent series and series of operators are given.
改进和推广了Kadecˇ凸性模定理,并讨论了凸性模对无条件收敛级数和算子级数的应用。
3.
This paper proves the continuity and strict increase of modulus of convexity in normed linear spaces,and points out that the continuity and strict increase of modulus of convexity are decided by the normed linear space itself.
本文证明了赋范线性空间内凸性模的连续性和严格增性。
补充资料：凸凸
1.高出貌。
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