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Yemeni forces repelled a Saudi-led coalition attack launched by the Houthi movement from the central province of Marib which resulted in dozens of casualties among the Houthis.

On Tuesday morning, the forces loyal to the former Yemeni President, General Ali Abdullah Saleh, launched a large scale assault on the territories controlled by the Houthis in Qubat and Sanaa and other strategic areas.

However, the Yemeni forces were able to launch a counter attack and forced the pro-Saleh troops to retreat from their positions and they lost control of some key areas in the province of Marib, local sources informed Yemeni News Agency (YAN) on Tuesday.

The sources further added that dozens of casualties were recorded among the Houthis while the pro-Saleh forces suffered similar number of casualties as they left their positions under the heavy attacks of the Yemeni forces.

The sources also added that the Saudi-led coalition launched several attacks on the Yemeni forces and some of its allied forces in the areas which were retaken by the pro-Saleh forces on Tuesday, but the coalition airstrikes were misdirected and the Yemeni forces were able to take full control of the areas.

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Understand the Fourier Transform properties

I need to understand the Fourier transform properties in a mathematically rigorous way. I have studied the topic of Fourier transforms in introductory courses. But I am not sure whether I understand the Fourier transform.
For example, consider the following Fourier transform:
$$\mathcal{F}\{f(x)\}= \int_{ -\infty}^{\infty}f(x)\, e^{ikx} \, \mathrm{d}x $$
This transforms a real valued function into a complex plane function:
$$\mathcal{F}\{f(x)\}= \mathcal{F}\{f(x)\}_x + \mathcal{F}\{f(x)\}_{ -x} $$
where $\mathcal{F}\{f(x)\}_x$ and $\mathcal{F}\{f(x)\}_{ -x}$ are the Fourier Transforms of $f(x)$ evaluated over $x$ and $-x$ respectively.
It seems to me that we obtain this by applying the Fourier transform to $f(x)$ in the complex domain and then taking the real and the imaginary parts and integrating over the two different axes. But what is actually obtained by this operation?
Also, how is the Fourier transform defined for complex-valued functions?

A:

The thing to understand is that
$$ \int_{ -\infty}^\infty \math

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