CAJ | 학술논문

基于阴影变换和表面算子的理论，系统地研究了在空间变化（ SV ）即动态的二值形态学理论的基础上建立动态灰值形态算子的方法，证明了阴影集的相关结论，运用阴影变换和表面算子表示了SV灰值形态开、闭算子，并推导出腐蚀、膨胀以及开算子这3种算子所具有的代数表示形式，研究了腐蚀、膨胀、开、闭这4种算子的性质。
기우음영변환화표면산자적이론，계통지연구료재공간변화（ SV ）즉동태적이치형태학이론적기출상건립동태회치형태산자적방법，증명료음영집적상관결론，운용음영변환화표면산자표시료SV회치형태개、폐산자，병추도출부식、팽창이급개산자저3충산자소구유적대수표시형식，연구료부식、팽창、개、폐저4충산자적성질。
Based on umbra transform and surface operator theory , this paper systematically studies the building way of spatially-variant gray-scale morphological operators from the theory of spatially-variant binary morphology .It proves relevant conclusions about umbra sets , presents the spatially-variant gray-scale morphological opening and closing operators through umbra transform and surface operator , and demonstrates three operators ( erosion, dilation, opening ) with their corresponding algebraic forms , studies the properties of erosion , dilation, opening and closing operators .