How is the inverse of a volume integral denoted?

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In 1-D the inverse of ∫ dx is dy/dx so how is the inverse of the volume integral ∫ d3x = ∫ dxdydz denoted ? Thanks
 
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One would need to specify it a lot more precisely to elevate either the 1D example you gave, or the 3D one I'll give, to the status of a function inverse. But loosely speaking, I think what you are looking for is
$$\frac{d^3V}{dx\,dy\,dz}$$
where ##V## is the volume.
 
Thanks. That makes sense but I've never seen that kind of notation before. In fact I don't think I've ever seen any notation to cover this. I just thought I was missing something obvious.
 
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