First stab at more functionality for Laurent polynomial rings #2448
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To get started with some ideal and map functionality for Laurent polynomial rings (multivariate).
The main application so far is to do the following:
This at the moment a bit too slow for the application, but I probably did something not too clever. What we need to do: Given an ideal$I$ of $K[x_1^{\pm},\dotsc,x_n^{\pm}]$ determine $I \cap K[x_1,\dotsc,x_n]$ . We can assume that $I = \langle f_1,\dotsc,f_n \rangle$ with $f_i \in K[x_1,\dotsc,x_n]$ . At the moment we do
At the moment I am doing step 2. iteratively, but there is problem a better way? Happy to hear what the commutative algebra wizards have to say (@ederc @wdecker).