1)positive cone正锥
1.The Positive Cones and The Simplicial Cones in the Topological Vector Space;拓扑向量空间的正锥与单形
2.In this paper, it is shown that, under the case of both real and complex, If an operator T∈B( L p (Ω 1), L p (Ω 2)) is almost isometric on the positive cone, where p ∈(0,1)∪(2,∞), then T is almost isometric on the whole space.证明了在∈ｐ（０，１）∪（２，∞）时，对于实和复的两种情形，若Ｔ∈Ｂ（Ｌｐ（Ω１），Ｌｐ（Ω２））在正锥上几乎等距，则Ｔ在全空间几乎等距。
英文短句/例句
1.The Positive Cone and Semi-order Yielded by the Bounded Linear Functional in Banach Spaces;Banach空间上非零有界线性泛函导出的正锥与半序
2.The ortho cone helicoid was used interrsect intercept by the ortho cone helicoid and the cylinder.正圆锥螺旋面是正圆柱螺旋面被同轴正圆锥面截得。
3.Elevation view of a tapered key with optional gib head.具有可选钩头的锥形键的正视图。
4.CAD for the Evolve Drawing of Two-elbow with Positive Cone正圆锥两节渐缩径弯头展开图cad
5.Motion perception of cone cells in normal Chinese population国人锥细胞运动觉的正常值特征(英文)
6.Query on Guan Zhui Bian·Mao Shi Zheng Yi·Guan Ju(4);读《管锥编·毛诗正义·关雎(四)》献疑
7.Katsevich Correction and Rectification Algorithm for Off-center Spiral Cone-beam CT偏心螺旋锥束CT的Katsevich修正重建算法
8.Any cone is a third part of the cylinder which has the same base with it and equal height.任一（正）圆锥是与其同底等高圆柱的三分之一。
9.Research on the NC Machining and Error Correcting Technology for Spiral Bevel and Hypoid Gears;螺旋锥齿轮数控加工与误差修正技术研究
10.Tooth Contact Analysis and Cutting Parameters Modification of Small-modulus Spiral Bevel Gears;小模数弧齿锥齿轮的接触分析与切削参数修正
11.Analyzing the Characteristics of Natural Vibration of Square Pyramid Space Grids under Different Support Forms;不同支承形式正放四角锥网架自振特性分析
12.An Accurate Solution of the Furthest Right Point of the Pro-cut Line of Taper & Column;圆锥、圆柱正交相贯线最右点的准确求法
13.Typical modes of Rupture of Thin Metal Circle Plates under Normal Impact of Different Conical-Nosed Missiles--Experiments;薄金属圆板在圆锥头弹体正冲击下的破裂模式
14.Some Conclusions on the Sectional Area of the Cubic Circumscribed Cone of the Same Class;正方体外接圆锥一类截面面积的几个结论
15.Research on Generation Mechanism and Correction Technique for Spiral Bevel Gear's Grinding Errors螺旋锥齿轮磨削误差产生机制及修正技术研究
16.Experiment Research on the Simulative Pressure for Cushion Preselecting of Final Driving Gear Assembly汽车主锥总成测量选垫模拟正压力优化试验
17.Scatter Correction Method for Flat-Panel Detector-Based Cone Beam CT基于平板探测器的锥束CT散射校正方法
18.Edge drop control using sinusoidal tapered work roll on a UCMW millUCMW轧机正弦函数形单锥度工作辊边降控制
相关短句/例句
Cone[英][k??n][美][kon]正锥
1.This paper presents an necessary and sufficient condition for subsemigroup to be cone ofL－group，and discusses the problem of extension on preorder groups.得到了子半群是Ｌ－群的正锥的一个充要条件，并讨论了先序群的扩展问题。
3)regular cubic cone正方锥形
1.A series of convenient methods for the preparation of the paper-folded regular octahedron, regular tetrahedron, and regular cubic cone are presented here.介绍纸折正四面体、正八面体和正方锥形的简易制作方法，并推广应用于制作天然硅盐的多种复杂阴离子结构及某些多酸阴离子结构的模型。
4)nomal cone正规锥
5)regular cone正则锥
1.Characterization of regular cone in ordered Banach space;有序Banach空间正则锥的刻画
6)normal cone正规锥
1.By using the method of upper and lower solutions,we obtain the existence of solutions for boundary value problem of second order integro differential equations of Volterra type in a normal cone.利用上、下解法在正规锥上证明了二阶非线性Volterra型积分微分方程边值问题解的存在性。
2.Methods\ The normal cone and the definition of generalized \%φ\% concave(convex) operator are applied.方法 利用正规锥和广义 φ凹 (-φ凸 )算子 。
3.In this paper, we obtain the fixed point and eigenelement for binary operators of α-concave and convex in normal cone of Banach space.研究了Ｂａｎａｃｈ空间正规锥上二元α凹凸算子的不动点、固有元以及固有元与固有值之间的关系，最后给出一个应用。
延伸阅读
正锥正锥positive cone 正锥〔即sitivec呢;uo月0盆.Te几1..“.KO“ycl 实向且空间(vector space)E的满足以下条件的一个子集K二 l)如果x，y6K且二，尽李0，则以x+刀夕任K; 2)K自(一K)={o}. 一个正锥K在E上定义一个偏序:按定义，x只y如果y一x〔K.(这个偏序与向量空间的运算是相容的.) 设E是压口鱿h空间(B戈.ch sPace).锥K是闭再生正锥(reproduc雌环冶itivec瞅)，如果对所有的:任E存在x，y任K使得z二x一y.这时有不依赖于之的常数M，使得总存在x，y“K使得:=x一y且同时有}}x}}+}}夕}}(M}}:{}.一个立体正锥(solidpositive cone)，即有内点的正锥，是再生的. 设E‘是B田.ch空间E的对偶.如果KcE是一个闭再生正锥，则正泛函(关于该正锥，即对xeK，f(戈))0的那些f〔E‘)的集合K’CE’也是一个正锥(这就是所谓共扼锥(conjugatec此)).正锥K可从K.恢复，即K二{x6E:j(劝)0对f‘K‘}·如果K是一个立体正锥，则它的内部与集合 {x‘E:f(二)>o对f‘K‘，f尹0}一致. Banach空间中的锥称为正规的(norn妞)，如果能找到占>O，使得对x，夕任K，!}x+y}})石({}x}{+!}yll).一个正锥是正规的，当且仅当其共扼锥K’是再生的.如果K是再生锥，则其共扼锥K’是正规的. 一个锥K称为格锥(址tice cone)，如果每一对元素x，y任E有最小上界:二suP(x，y)，即:)x，y且对任意的:.任E由:，)x，y可推出2.)2.如果一个正锥是正则的且是格锥，则任何可数的有界子集有最小上界.
