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Jun 9, 2012 at 3:18 comment added M P mathoverflow.net/questions/21883/…
Jun 9, 2012 at 2:46 comment added Hugo Chapdelaine @MTS, yes in both cases I have explicit sets of generators.
Jun 9, 2012 at 2:46 history edited Hugo Chapdelaine CC BY-SA 3.0
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Jun 9, 2012 at 2:42 comment added Hugo Chapdelaine @David, here I really mean isomorphic. Equal would be "easy" since one may compute the relation ideal for $B$ and $C$ and then test for equality.
Jun 9, 2012 at 0:52 comment added David E Speyer Since $B$ and $C$ are both subalgebras of the same ring $A$, do you want to know whether they are isomorphic, or whether they are equal?
Jun 9, 2012 at 0:06 comment added MTS I don't know much about algorithmic questions like this. But: it would probably help to specify whether you are given a set of generators for $B$ and $C$, or whether you merely have some implicit description of these subalgebras.
Jun 8, 2012 at 21:50 history asked Hugo Chapdelaine CC BY-SA 3.0