Universal algebraic geometry

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I don't know the usual name for this (sub-)field of maths, but basically I'm talking about the study of algebraic geometry over general algebraic structures, in the sense of universal algebra. I think that field is specifically restricted to studying "equational Noetherian structures".

My questions are the following: what is this field precisely about, what are its paradigmatic questions? What are some examples of interesting results? Can anyone also provide references about it?