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+title = 'Minimum Redundancy Linear Array'
+date = 2021-11-02T16:31:45+02:00
+math = true
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+It is assumed that the reader understands how a linear antenna array works. With this in mind, we explore the concept of the minimum redundancy linear array. The motivation to create such an array is to provide the maximum resolution for a given number of elements in the array. This is done by reducing the number of redundant spacings in the antenna array. The antenna array factor is calculated using the following formula.
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+$$ AF(\theta) = \sum_{i=1}^N e^{j\pi d_i \cos(\theta)} $$
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+Using this formula and the spacing calculations specified in the literature, we can compare the two arrays. The first is the uniform linear array with equal spacing of half wavelength. The second is the spacing based on the MLA calculations multiplies by half wavelengths. From this it is clear that although we main lobe width is lower, the power is distributed into the side lobes. The power HAS to go somewhere. This will also require a more complicated feeding network because of the non-uniform distance which can be done with clever design or phase shifters.
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+![Minimum Redundancy Linear Array](ml_array.png)
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+You can have a look at the python code used to generate the graph above [here](https://github.com/MrKaranJ/MrKaranJ.github.io/blob/gh-pages/_code/mla.py). Read [this](https://ieeexplore.ieee.org/document/1139138) article for more information.