O438.1 2002064240体全息相关系统中实现旋转和位移不变性方法=Wavelet invariant pattern recognition based on avolume holographic correlator[刊,中]/薛庆增,檀文钊,严瑛白,何庆声,金国藩(清华大学精仪系,国家精密测试与仪器重点...O438.1 2002064240体全息相关系统中实现旋转和位移不变性方法=Wavelet invariant pattern recognition based on avolume holographic correlator[刊,中]/薛庆增,檀文钊,严瑛白,何庆声,金国藩(清华大学精仪系,国家精密测试与仪器重点实验室.北京(100084))∥光电子·激光.—2002,13(4).展开更多
In this paper, the author at first develops a method to study convergence of the cascadealgorithm in a Banach space without stable assumption on the initial (see Theorem 2.1), andthen applies the previous result on th...In this paper, the author at first develops a method to study convergence of the cascadealgorithm in a Banach space without stable assumption on the initial (see Theorem 2.1), andthen applies the previous result on the convergence to characterizing compactly supportedrefinable distributions in fractional Sobolev spaces and Holder continuous spaces (see Theorems3.1, 3.3, and 3.4). Finally the author applies the above characterization to choosing appropriateinitial to guarantee the convergence of the cascade algorithm (see Theorem 4.2).展开更多
文摘O438.1 2002064240体全息相关系统中实现旋转和位移不变性方法=Wavelet invariant pattern recognition based on avolume holographic correlator[刊,中]/薛庆增,檀文钊,严瑛白,何庆声,金国藩(清华大学精仪系,国家精密测试与仪器重点实验室.北京(100084))∥光电子·激光.—2002,13(4).
文摘In this paper, the author at first develops a method to study convergence of the cascadealgorithm in a Banach space without stable assumption on the initial (see Theorem 2.1), andthen applies the previous result on the convergence to characterizing compactly supportedrefinable distributions in fractional Sobolev spaces and Holder continuous spaces (see Theorems3.1, 3.3, and 3.4). Finally the author applies the above characterization to choosing appropriateinitial to guarantee the convergence of the cascade algorithm (see Theorem 4.2).
