On method of solution for a class of dual completing singular integral equation with two convolution kernels 關(guān)于一類含二個(gè)卷積核的對(duì)偶型完全奇異積分方程的求解
Some problems on the solution of the singular integral equations with both cauchy kernel and convolution kernels 核和卷積核混合的奇異積分方程求解方法的研究問題
A novel edge detection operator is presented , which is the simplest operator based on regular convolution kernel . moreover , its error is no more than one pixel in the noise - free case 提出了最簡邊緣檢測(cè)算子,它精度高,運(yùn)算速度快,針對(duì)于分塊均勻的數(shù)字圖象具有常規(guī)算子無可比擬的檢測(cè)效果。
In this paper , the method of solution in the vector format for a kind of dual singular integral equation with two convolution kernels is discussed , and the general explicit solution and the related conditions of solvability are obtained 摘要本文對(duì)文[ 2 ]中的含兩個(gè)卷積核的對(duì)偶型奇異積分方程給出了向量形式求解方法,并且給出了一般解的顯式及相應(yīng)的可解條件。
According to this derivation , a bi - linear optical system could be decomposed into a set of convolution kernels , which could then be convoluted with input pattern , and the resulting set of convolution fields could be superimposed to yield an intensity field 在這里提出了一種基于卷積核的快速稀疏空間光強(qiáng)的光刻仿真計(jì)算方法。一個(gè)雙線性光學(xué)系統(tǒng)分解成為一組空間域卷積核,并通過對(duì)版圖的空間域卷積來計(jì)算空間光強(qiáng)。