Hello World

这是本博客自去年寄了之后的第一篇文章

感想颇多，本博客将作为我的开发日志，追番日志以及一些vlog

数学公式测试

$$\begin{array}{l} \begin{array}{ c c c } ! & \int _{b}^{a} f'( x) dx=f( b) -f( a) & \underbrace{\frac{1}{4} W_{\mu \nu } \cdot W^{\mu \nu } -\frac{1}{4} B_{\mu \nu } B^{\mu \nu } -\frac{1}{4} G_{\mu \nu }^{a} G_{a}^{\mu \nu }}_{\mathrm{kinetic\ energies\ and\ self-interactions\ of\ the\ gauge\ bosons}}\\ & \Vert x+y\Vert \geq \bigl|\Vert x\Vert -\Vert y\Vert \bigr| & \nabla \cdot \mathbf{D} =\rho \ \mathrm{and} \ \nabla \cdot \mathbf{B} =0\ \\ & & \nabla \times \mathbf{E} =-\frac{\partial \mathbf{B}}{\partial t} \ \mathrm{and} \ \nabla \times \mathbf{H} =\mathbf{J} +\frac{\partial \mathbf{D}}{\partial t}\\ & y=\frac{\sum\limits _{i} w_{i} y_{i}}{\sum\limits _{i} w_{i}} \ \ ,i=1,2...k & e=\lim\limits _{n\rightarrow \infty }\left( 1+\frac{1}{n}\right)^{n}\\ & & \end{array}\\ \dot{x}_{i} =a_{i} x_{i'} -( d+a_{i0} +a_{i1}) x_{i} +rx_{i}( f_{i} -\phi ) \end{array}$$ $$\begin{eqnarray} \sigma(z) \equiv \frac{1}{1+e^{-z}}. \end{eqnarray}$$