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A generalized on the study synthesis of 2-D state-space digital filters with minimum roundoff noise

机译:具有最小舍入噪声的二维状态空间数字滤波器研究合成的概括

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The Fornasini-Marchesini local state-space (LSS) model is used as the basis for a novel expression for the output-noise variance due to roundoff together with an I/sub 2/ scaling on the state variables. An optimal Fornasini-Marchesii LSS model structure is then synthesized that minimizes the output noise due to roundoff, subject to an l/sub 2/ scaling constraint. The synthesis utilizes a 2-D similarity transformation matrix that is not block-diagonal, but general. This requires solving only one optimization problem. Some constraints imposed on the Fornasini-Marchesini LSS model and the 2-D similarity transformation yield the results obtained with the Roesser LSS model. The proposed synthesis theory is therefore quite general and simple. An example is given to illustrate its utility.
机译:Fornasini-Marchesini局部状态空间(LSS)模型用作因舍入以及状态变量的I / sub 2 /缩放而产生的输出噪声方差的新颖表达式的基础。然后,合成一个最优的Fornasini-Marchesii LSS模型结构,该结构将由于舍入而导致的输出噪声降至最低,并受到1 / sub 2 /缩放比例约束。该合成利用不是块对角而是一般的二维相似度变换矩阵。这仅需要解决一个优化问题。对Fornasini-Marchesini LSS模型和2-D相似度转换施加一些约束,可以得出用Roesser LSS模型获得的结果。因此,所提出的综合理论是相当笼统和简单的。给出一个例子来说明其效用。

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