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- laplace convolution kernel 拉普拉斯卷积核
- However, resampling from 4:2:0 format into 4:2:2 or 4:4:4 format involves vertical sampling as well, necessitating a two-dimensional convolution kernel. 不过，从4:2:0格式转换再采样为4:2:2或者4:4:4格式，则还需要用到垂直采样，于是就有必要采用二维卷积内核。
- 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. 摘要本文对文[2]中的含两个卷积核的对偶型奇异积分方程给出了向量形式求解方法，并且给出了一般解的显式及相应的可解条件。
- On the Solution of Singular Integral Equations with Both Cosecant and Convolution Kernel 具有余割核和卷积核的奇异积分方程的求解
- convolution kernel [计] 卷积核
- Again, the architecture specific kernel code is in arch/*/kernel. 同时与处理器结构相关代码都放在arch／＊／kernel目录下。
- Some Problems on the Solution of the Singular Integral Equations with Both Cauchy Kernel and Convolution Kernels 关于Cauchy核和卷积核混合的奇异积分方程求解方法的研究问题
- Introduction the Fourier series, Convolution,Laplace transform, Z-transform, Discrete time and fast Fourier transform, Adaptive filter,digital filter. 介绍傅立叶,拉式,Z转换之数学运算,同时应用于离散与计算快速傅立叶转换,而此数学运算使用时数位滤波器之应用
- I think there is a kernel of truth in these otherwise frivolous comments. 我认为在这些本来是无关紧要的评论中含有一定的真实性。
- According to the properties for convolution of transformation of Laplace, this paper gives a simple and easy Laplace solution for probability density of Z=X+Y in some case. 本文根据拉氏变换的卷积性质 ,给出了某些情形下 ,随机变量 Z=X+Y概率密度的一种简易的拉氏解法
- The nutshell includes the kernel. 果壳裹着果仁。
- A single turn, coil, or fold; a convolution. 一次转动、卷缠或折叠；回旋
- Remove old kernel image packages. 删除旧的内核映像包。
- He that will eat the kernel must crack the nut. [谚]不劳不获；要想吃果仁，必须破果皮。
- Laplace retired to Melun, a small city near Paris. Laplace隐居在巴黎附近的一个小城市梅龙。
- The Agheila defile was kernel of the situation. 阿盖拉隘路是全局的核心。
- More about convolution and correlation. 更多关于回旋积分及相关性的介绍。
- The central kernel of a nut or seed. 籽仁坚果或种子中心的仁
- Let's paint a picture using convolution. 让我们用卷积法来画一幅图。
- Too many references to some kernel object. 对某个内核对象的引用过多。
