Space Technology Experiment and Climate Exploration (STECE) is a small satellite mission of China for space technology experiment and climate exploration. A new test star tracker and.one ASTRO 10 star tracker have been loaded on the STECE satellite to test the new star tracker’s.measurement performance. However, there is no autonomous precession–nutation correction function for the test star tracker, which causes an apparent periodic deflection in the inter-boresight.angle between the two star t

国外经典的关于网络测量的书籍，在sprint骨干网上做过实验

The feasibility of measuring crater geometries by use of optical coherence tomography (OCT) is examined. Bovine shank bone on a motorized translation stage with a motion velocity of 3 mm/s is ablated with a pulsed CO2 laser in vitro. The laser pulse repetition rate is 60 Hz and the spot size on the tissue surface is 0.5 mm. Crater geometries are evaluated immediately by both OCT and histology methods after laser irradiation. The results reveal that OCT is capable of measuring crater geometries r

The objective of this study is to demonstrate that tensile stress resulting due to applied force on cornea can be accurately measured by using a time-domain common-path optical coherence tomography (OCT) system with an external contact reference. The unique design of the common-path OCT is utilized

To confirm the existence and properties of human meridians, the optical transport properties along the pericardium meridian and tissues around the pericardium meridian are studied noninvasively on twenty healthy volunteers in vivo and then compared with each other. Our study shows that the light pro

Automatic human body feature extraction and personal size measurement

Measurement Studio 2012注册机及其激活图解

将NI Measurement Studio 曲线图控件的各种控制功能开放至UI界面，方便使用，供参考

Measurement Studio注册机

There are at least two different algorithms that can compute XN for some positive integer N. Algorithm 1 is to use N – 1 multiplications. Algorithm 2 works in the following way: if N is even, XN = XN / 2  XN / 2; and if N is odd, XN = X(N – 1) / 2  X(N – 1) / 2  X. Figure 2.11 in your textbook gives the recursive version of this algorithm. Your tasks are: (1) Implement Algorithm 1 and an iterative version of Algorithm 2; (2) Analyze the complexities of the two algorithms; (3) Measure and compare the performances of Algorithm 1 and the iterative and recursive implementations of Algorithm 2 for X=1.0001 and N = 1000, 5000, 10000, 20000, 40000, 60000, 80000, 100000.