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ACRS 2004


New Generation Sensors and Applications: New Generation Sensors


Study on the improvement of instrument's image spatial resolution on the three-axis stabilized platform



2. The basic mathematic model and the algorithm analysis

2.1 The basic mathematic model
For the linear sensor with different relative positions and different over-sampling ratios, the spatial resolution of the image varies with changes of sampling positions. Given a N ´1 linear sensor, each pixel’s size is Xe ´Ye and the scanning is along with the X direction with the over-sampling ratio of t. As examples, one-column positioning and two-column positioning are discussed in this paper while t equal to 2 and the general final conclusion can be drawn, as shown in figure 1.


Figure 1 one or two columns positioning sketch

As an example, the conditions of the double sampling and the two-column overlapping positioning will be used to extract the spatial resolution of the image as shown in figure 2(c). Let us assume that each detector’s IFOV is IGFOV x d ´IGFOV y d, which is divided into four sub-blocks, the weight for each sub-block is shown in figure 3(a) and the acquired signals are future processed to remove dark current, non-linearity, non-uniform, dark pixels and so on. The final output value of each pixel can be expressed by:


Figure 2 over-sampling sketch for three different modes (double sampling)


Figure 3 two columns double sampling structure sketch


And Sk(i,j) is the kth acquisition value including the A(i,j) sub-block. Assumed that the total acquisition times in one imaging is M, so the uniform equation can be expressed by:


2.2 The algorithm analysis
In this section, equation 3 solutions and the feasible of methods solution are discussed. Obviously, ij ij 2M ) ) ' = = rank(W rank(W , so 2MN ) ˆ = rank(W , which means that the 2MN line vectors in matrix W ˆ are not linear correlation. At the same time, the column vector T S ˆ can be presented by the weight matrix W ˆ and the number of column is larger than that of the line, 1) 1)(N 2(M > + + 2MN), so the solution of the equation 3 could be various. Considering the application, the stable solution vector T A ˆ can be acquired by setting the boundary condition according to the outer space background properly. Here, during the algorithm realization, we should pay more attention to the following three aspects: (1) fast algorithm for matrix equation, (2) boundary condition and (3) analysis of algorithm stability. The relative detail statements can be found in the reference (Guo, 2003a) .

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