VECTOR FOILTEC

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VECTOR FOILTEC

机译：矢量箔

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Vector Foiltec is a first-rate example of a cutting-edge specialist contractor succeeding on the world stage. Founded in 1984, the company was the first contractor to bring EFTE cladding to the market and has since worked on over 1,200 projects in 19 countries -including the Beijing Water Cube for the 2008 Olympics - using patented variants of its product. The contractor worked on a glittering array of high-profile international projects in 2011, including two stadiums for the Rugby World Cup in New Zealand, the Singapore Sports Hub and the Masdar Institute of Science and Technology in Abu Dhabi. These projects helped the firm increase turnover by 12% and profit by 25%. The judges praised the "incredible design" of Vector Foiltec's projects, its success in "exporting products around the world," its ability to "diversify effectively" and its "relationship-based company ethos".

机译：Vector Foiltec是在世界舞台上成功的尖端专业承包商的一流典范。该公司成立于1984年，是第一家将EFTE覆层推向市场的承包商，此后已使用其产品的专利变体在19个国家/地区开展了1,200多个项目，其中包括2008年奥运会的北京水立方。承包商在2011年开展了一系列引人注目的国际项目，包括新西兰橄榄球世界杯的两个体育场，新加坡体育中心和阿布扎比的马斯达尔科学技术学院。这些项目使公司的营业额增加了12％，利润增加了25％。评委称赞Vector Foiltec项目的“令人难以置信的设计”，在“向世界各地出口产品”方面的成功，“有效多样化”的能力以及“基于关系的公司精神”。

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《Building》 |2012年第17期|p.67|共1页
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入库时间 2022-08-18 00:34:46

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专利

1. Kopf & Luebben As Olympic Logistics Partner For Vector Foiltec [J] . International transport journal . 2008,第33a34期

机译：Kopf和Luebben作为Vector Foiltec的奥林匹克物流合作伙伴
2. Monomials Are Uniquely Defined By Their Exponent Vectors So Computers Can Represent Monomials Efficiently As Exponent Vectors, Polynomial Ring, Vector {Displaystyle A=[A_{1},Ldots ,A_{N}]} A[A_1, Ldots ,A_N] Is Called The Exponent Vector Of M, Syzygies [J] . K.N.P. Kumar Advances in Physics Theories and Applications . 2013,第4期

机译：单项式由它们的指数向量唯一定义，因此计算机可以有效地将单项式表示为指数向量，多项式环，向量{ Displaystyle A = [A_ {1}， Ldots，A_ {N}]} A [A_1， Ldots，A_N ]被称为M，Syzygies的指数向量
3. Monomials Are Uniquely Defined By Their Exponent Vectors So Computers Can Represent Monomials Efficiently As Exponent Vectors, Polynomial Ring, Vector {Displaystyle A=[A_{1},Ldots ,A_{N}]} A[A_1, Ldots ,A_N] Is Called The Exponent Vector Of M, Syzygies [J] . K.N.P. Kumar Advances in Physics Theories and Applications . 2013,第2期

机译：单项式由它们的指数向量唯一定义，因此计算机可以有效地将单项式表示为指数向量，多项式环，向量{ Displaystyle A = [A_ {1}， Ldots，A_ {N}]} A [A_1， Ldots，A_N ]被称为M，Syzygies的指数向量
4. Fusion of Uncorrelated Discriminant Vectors, Correlated Discriminant Vectors and Kernelized Discriminant Vectors [C] . Yuwang Yang, Jingyu Yang Multispectral Image Processing and Pattern Recognition . 2003

机译：不相关的判别向量，相关的判别向量和核化的判别向量的融合
5. Bred vectors, singular vectors, and Lyapunov vectors in simple and complex models. [D] . Norwood, Adrienne. 2015

机译：在简单和复杂模型中繁殖出向量，奇异向量和Lyapunov向量。
6. Focus Issue on Vector Systems for Plant Research and Biotechnology: Current Status of Binary Vectors and Superbinary Vectors [O] . Toshiyuki Komori, Teruyuki Imayama, Norio Kato, 2007

机译：植物研究和生物技术载体系统的重点问题：二元载体和超二元载体的现状
7. Figure 3: (A) Constrained ordination (CAP; Resource and Fencing are the constraining factors) with vector overlays representing simple Spearman correlations between response variables and the two axes (Appendix S2). Separation of communities along Axis 1 is largely related to the impact of the Resource treatment on community structure. Thus, the extent to which a vector is parallel with Axis 1 reflects the extent of the negative (to the left) or positive (to the right) correlation of densities of that taxon with the addition of detritus. The length of each vector represents the joint correlation of the response variable with both axes of the ordination, with the circle representing a correlation of 1. Vectors shown have Spearman coefficients with CAP Axis 1 that are ≥.50 or ≤−.50. To prevent clutter on the graph, arrow heads of the vectors are not drawn. Key to abbreviations is in Fig. 1. (B) Constrained ordination (CAP) with vector overlays representing multiple correlation coefficients (analogous to univariate partial correlation coefficients). [O] . -1

机译：图3：（a）受约束的秩序（帽;资源和围栏是约束因子），其具有表示响应变量和两个轴之间的简单的Spearman相关性的载体覆盖（附录S2）。沿着轴1的群落分离在很大程度上与资源处理对群落结构的影响有关。因此，载体与轴1平行的程度反映了将该分类群的密度的负（向左）或正（右侧）相关的程度反映了碎屑。每个矢量的长度表示与序列的两个轴的响应变量的关节相关性，表示所示的圆圈的圆圈具有凸轴1的矛盾系数，≥50或≤-.50。为了防止图形上的杂乱，没有绘制向量的箭头头。缩写的键在图1中。（b）受约束的偏移（帽），其覆盖层表示多个相关系数（类似于单偏移部分相关系数）。

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