运算符是一个符号，它告诉编译器执行特定的数学或逻辑操作。 MATLAB 设计工作主要是对整个矩阵和阵列。因此，运算符在 MATLAB 工作标和非标量数据。 MATLAB 允许以下类型的基本运算：
算术运算符
关系运算符
逻辑运算符
位运算
集合运算
MATLAB允许两种不同类型的算术运算：
矩阵算术运算
阵列算术运算
矩阵的算术运算是线性代数中的定义相同。执行数组操作，无论是在一维和多维数组元素的元素。
矩阵运算符和数组运算符是有区别的句号（.）符号。然而，由于加法和减法运算矩阵和阵列是相同的，操作者这两种情况下是相同的。下表给出了运算符的简要说明：
| 运算符 | 描述 |
|---|---|
| + | 加法或一元加号。A + B将A和B。 A和B必须具有相同的尺寸，除非一个人是一个标量。一个标量，可以被添加到任何大小的矩阵。 |
| - | Subtraction or unary minus. A-B subtracts B from A. A and B must have the same size, unless one is a scalar. A scalar can be subtracted from a matrix of any size. |
| * |
Matrix multiplication. C = A*B is the linear algebraic product of the matrices A and B. More precisely,
For nonscalar A and B, the number of columns of A must equal the number of rows of B. A scalar can multiply a matrix of any size. |
| .* | Array multiplication. A.*B is the element-by-element product of the arrays A and B. A and B must have the same size, unless one of them is a scalar. |
| / | Slash or matrix right division. B/A is roughly the same as B*inv(A). More precisely, B/A = (A'B')'. |
| ./ | Array right division. A./B is the matrix with elements A(i,j)/B(i,j). A and B must have the same size, unless one of them is a scalar. |
| Backslash or matrix left division. If A is a square matrix, AB is roughly the same as inv(A)*B, except it is computed in a different way. If A is an n-by-n matrix and B is a column vector with n components, or a matrix with several such columns, then X = AB is the solution to the equation AX = B. A warning message is displayed if A is badly scaled or nearly singular. | |
| . | Array left division. A.B is the matrix with elements B(i,j)/A(i,j). A and B must have the same size, unless one of them is a scalar. |
| ^ | Matrix power. X^p is X to the power p, if p is a scalar. If p is an integer, the power is computed by repeated squaring. If the integer is negative, X is inverted first. For other values of p, the calculation involves eigenvalues and eigenvectors, such that if [V,D] = eig(X), then X^p = V*D.^p/V. |
| .^ | Array power. A.^B is the matrix with elements A(i,j) to the B(i,j) power. A and B must have the same size, unless one of them is a scalar. |
| ' | Matrix transpose. A' is the linear algebraic transpose of A. For complex matrices, this is the complex conjugate transpose. |
| .' | Array transpose. A.' is the array transpose of A. For complex matrices, this does not involve conjugation. |
关系运算符标和非标量数据上也能正常工作。关系运算符对数组进行元素元素元素设置为逻辑1（真）的关系是真实的和元素设置为逻辑0（假），它是两个阵列，并返回一个同样大小的逻辑阵列之间的比较。
下表显示了 MATLAB 中的关系运算符：
| 运算符 | 描述 |
|---|---|
| < | Less than |
| <= | Less than or equal to |
| > | Greater than |
| >= | Greater than or equal to |
| == | Equal to |
| ~= | Not equal to |
MATLAB提供了两种类型的逻辑运算符和函数：
Element-wise -这些运算符的逻辑阵列上运行相应的元素。
Short-circuit -这些运算上的标量，逻辑表达式。
Element-wise 的逻辑运算符操作元素元素逻辑阵列。符号＆，|和〜逻辑数组运算符AND，OR，NOT。
允许短路短路逻辑运算符，逻辑运算。符号 && 和 | | 是短路逻辑符 AND 和 OR。
位运算符位和执行位位操作。 ＆，|和^的真值表如下：
| p | q | p & q | p | q | p ^ q |
|---|---|---|---|---|
| 0 | 0 | 0 | 0 | 0 |
| 0 | 1 | 0 | 1 | 1 |
| 1 | 1 | 1 | 1 | 0 |
| 1 | 0 | 0 | 1 | 1 |
假设如果A= 60，B =13，他们现在以二进制格式将如下：
A = 0011 1100
B = 0000 1101
-----------------
A&B = 0000 1100
A|B = 0011 1101
A^B = 0011 0001
~A = 1100 0011
MATLAB提供位运算，如'位'，'位'和'位不操作，移位操作等各种函数
以下的表格显示了常用的按位运算：
| 函数 | 目的/作用 |
|---|---|
| bitand(a, b) | Bit-wise AND of integers a and b |
| bitcmp(a) | Bit-wise complement of a |
| bitget(a,pos) | Get bit at specified position pos, in the integer array a |
| bitor(a, b) | Bit-wise OR of integers a and b |
| bitset(a, pos) | Set bit at specific location pos of a |
| bitshift(a, k) | Returns a shifted to the left by k bits, equivalent to multiplying by 2k. Negative values of k correspond to shifting bits right or dividing by 2|k| and rounding to the nearest integer towards negative infinite. Any overflow bits are truncated. |
| bitxor(a, b) | Bit-wise XOR of integers a and b |
| swapbytes | Swap byte ordering |
MATLAB提供各种功能集合运算，如集，交集和测试组成员等。
下表显示了一些常用的设置操作：
| 函数 | 描述 |
|---|---|
| intersect(A,B) | Set intersection of two arrays; returns the values common to both A and B. The values returned are in sorted order. |
| intersect(A,B,'rows') | Treats each row of A and each row of B as single entities and returns the rows common to both A and B. The rows of the returned matrix are in sorted order. |
| ismember(A,B) | Returns an array the same size as A, containing 1 (true) where the elements of A are found in B. Elsewhere, it returns 0 (false). |
| ismember(A,B,'rows') | Treats each row of A and each row of B as single entities and returns a vector containing 1 (true) where the rows of matrix A are also rows of B. Elsewhere, it returns 0 (false). |
| issorted(A) | Returns logical 1 (true) if the elements of A are in sorted order and logical 0 (false) otherwise. Input A can be a vector or an N-by-1 or 1-by-N cell array of strings. A is considered to be sorted if A and the output of sort(A) are equal. |
| issorted(A, 'rows') | Returns logical 1 (true) if the rows of two-dimensional matrix A are in sorted order, and logical 0 (false) otherwise. Matrix A is considered to be sorted if A and the output of sortrows(A) are equal. |
| setdiff(A,B) | Set difference of two arrays; returns the values in A that are not in B. The values in the returned array are in sorted order. |
| setdiff(A,B,'rows') |
Treats each row of A and each row of B as single entities and returns the rows from A that are not in B. The rows of the returned matrix are in sorted order.
The 'rows' option does not support cell arrays. |
| setxor | Set exclusive OR of two arrays |
| union | Set union of two arrays |
| unique | Unique values in array |
