参考资料 https://gavin_nicholas.coding.me/archives/
1. 如何输入括号和分隔符
()
、 []
和 |
表示自己, {}
表示 {}
。当要显示大号的括号或分隔符时,要用 \left
\right
命令。
()
[]
|
{}
{}
\left
\right
例子:
$$f(x,y,z) = 3y^2z \left( 3+\frac{7x+5}{1+y^2} \right)$$
,显示:
\[f(x,y,z) = 3y^2z \left( 3+\frac{7x+5}{1+y^2} \right)\]
有时候要用 \left.
或 \right.
进行匹配而不显示本身。
\left.
\right.
$$\left. \frac{ {\rm d}u}{ {\rm d}x} \right| _{x=0}$$
\[\left. \frac{ {\rm d}u}{ {\rm d}x} \right| _{x=0}\]
1.1 偏导
$$\frac{\partial^{2}y}{\partial x^{2}}$$
\[\frac{\partial^{2}y}{\partial x^{2}}\]
2. 运算符:
关系运算符 | markdown语言 | 集合运算符 | 对数运算符 | 戴帽符号 | |||
---|---|---|---|---|---|---|---|
\(\pm\) | | \(\emptyset\) | | \(\log\) | | \(\hat{y}\) | |
\(\times\) | | \(\in\) | | \(\lg\) | | \(\check{y}\) | |
\(\div\) | | \(\notin\) | | \(\ln\) | | \(\breve{y}\) | |
\(\mid\) | | \(\subset\) | | ||||
\(\nmid\) | | \(\supset\) | | ||||
\(\cdot\) | | \(\subseteq\) | | ||||
\(\circ\) | | \(\supseteq\) | | ||||
\(\ast\) | | \(\bigcap\) | | ||||
\(\bigodot\) | | \(\bigcup\) | | ||||
\(\bigotimes\) | | \(\bigvee\) | | ||||
\(\bigoplus\) | | | |||||
\(\leq\) | | \(\bigwedge\) | | ||||
\(\geq\) | | \(\biguplus\) | | ||||
\(\neq\) | | \(\bigsqcup\) | | ||||
\(\approx\) | | ||||||
\(\equiv\) | | ||||||
\(\sum\) | | ||||||
\(\prod\) | | \(\sim\) | | ||||
\(\coprod\) | | \(\backsim\) | |
三角运算符 | 微积分运算符 | 逻辑运算符 | |||
---|---|---|---|---|---|
\(\bot\) | | \(\prime\) | | \(\because\) | |
\(\angle\) | | \(\int\) | | \(\therefore\) | |
\(30^\circ\) | | \(\iint\) | | \(\forall\) | |
\(\sin\) | | \(\iiint\) | | \(\exists\) | |
\(\cos\) | | \(\iiiint\) | | \(\not=\) | |
\(\tan\) | | \(\oint\) | | \(\not>\) | |
\(\cot\) | | \(\lim\) | | \(\not\subset\) | |
\(\sec\) | | \(\infty\) | | ||
\(\csc\) | | \(\nabla\) | |
箭头符号 | |
---|---|
\(\uparrow\) | |
\(\downarrow\) | |
\(\Uparrow\) | |
\(\Downarrow\) | |
\(\rightarrow\) | |
\(\leftarrow\) | |
\(\Rightarrow\) | |
\(\Leftarrow\) | |
\(\longrightarrow\) | |
\(\longleftarrow\) | |
\(\Longrightarrow\) | |
\(\Longleftarrow\) | |
特殊符号可以访问:
Detexify更多精彩参考
http://www.cnblogs.com/q735613050/p/7253073.html探寻有趣之事!