Iterated integral

In calculus an iterated integral is the result of applying integrals to a function of more than one variable (for example $f(x,y)$ or $f(x,y,z)$ ) in a way that each of the integrals considers some of the variables as given constants. For example, the function $f(x,y)$ , if $y$ is considered a given parameter can be integrated with respect to $x$ , $\int f(x,y)dx$ . The result is a function of $y$ and therefore its integral can be considered. If this is done, the result is the iterated integral

单词	Iterated integral
释义	Iterated integral 英语百科 Iterated integral In calculus an iterated integral is the result of applying integrals to a function of more than one variable (for example $f(x,y)$ or $f(x,y,z)$ ) in a way that each of the integrals considers some of the variables as given constants. For example, the function $f(x,y)$ , if $y$ is considered a given parameter can be integrated with respect to $x$ , $\int f(x,y)dx$ . The result is a function of $y$ and therefore its integral can be considered. If this is done, the result is the iterated integral
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