Emacs - Notmuch
Introduction Notmuch is a mail system1. It can efficiently manage a fairly large number of emails. Particularly, it supports fast email searching and filtering based on tags, which is extremely …
Introduction Notmuch is a mail system1. It can efficiently manage a fairly large number of emails. Particularly, it supports fast email searching and filtering based on tags, which is extremely …
Singleton plays an important role in program architecturing for its global visibility. For instance, system parameters are usually structured as a singleton. What deserves to be noticed, a singleton …
Probability density function $X \sim \mathcal{N}(\mu, \sigma^2)$ \begin{align*} p(x) = \frac{1}{\sqrt{2\pi}\sigma} \exp\left[-\frac{(x-\mu)^2}{2\sigma^2}\right] \end{align*} Distribution function …
Given a time domain discrete signal, i.e., a sequence, it can be represented in the complex frequency domain by Z transform. It is essentially an extension of discrete time Fourier transform (DTFT). …
Given a time domain continuous signal, it can be represented in the complex frequency domain by Laplace transform. It is essentially an extension of Continuous Fourier transform. Definition Bilateral …
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Introduction The Zadoff-Chu (ZC) sequence1 is named after Solomon A. Zadoff and D. C. Chu, which is a constant amplitude zero auto-correlation (CAZAC) sequence2 with its cylically shifted versions …
设观测信号\(x(t)\)为期望信号\(s(t)\)和噪声信号\(n(t)\)的叠加,也即 \begin{align*} x(t) = s(t) + n(t). \end{align*} 其中,\(s(t)\)和\(n(t)\)是宽平稳过程,且相互联合宽平稳,观测信号\(x(t)\)和期望信号\(s(t)\)的自相关函数和互相关函数分别为\(R_x(\tau)\)、\(R_s(\tau)\)和 …
Unix and Linux operation systems (OS) originally provided textual interfaces only, but now, we can already enjoy the perfect graphic experience through their desktop systems, e.g. Gnome, KDE, XFCE. …
Secure shell (SSH) is the most popular and efficient method for remote access. This post introduces SSH relevant issues, from installation to configuration. Installation Take Archlinux for instance …