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词汇 noetherian
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Examples of noetherian


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It is possible to modify his approach, using a noetherian partial ordering as before, and using noetherian induction rather than transfinite induction.
But it is interesting, because it does not a priori require such strong assumptions as to find a noetherian and confluent rewriting system.
In particular, if is noetherian, we see that any sequence of rewritings must eventually stop with an irreducible word.
Therefore, is well-founded and a noetherian induction on is possible.
In the sequel we proceed by noetherian induction on this ordering.
We prove the result by noetherian induction.
Thus, we easily obtain that the restricted substitution rules are noetherian and confluent, and we can apply the interpretation technique, through exactly the same steps as before.
Any noetherian scheme can be written uniquely as the union of finitely many maximal irreducible non-empty closed subsets, called its irreducible components.
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Thus, a scheme is noetherian if and only if it is locally noetherian and quasi-compact.
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It concerns a closed immersion of schemes (regular, noetherian) that is purely of codimension "d", and the relative local cohomology in the tale theory.
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More generally, a scheme is locally noetherian if it is covered by spectra of noetherian rings.
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A locally noetherian scheme is a locally noetherian formal scheme in the canonical way: the formal completion along itself.
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Practically all noetherian rings that appear in application are catenary.
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Noetherian modules over arbitrary rings are always finitely generated.
Conversely, a noetherian integrally closed domain is completely integrally closed.
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There are also equivalent conditions for non-noetherian integral domains.
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In other words, because infinite dimensional modules are not generally reflexive, the theory of dualities applies more easily to finitely generated algebras over noetherian rings.
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Dvissage is an adaptation of a certain kind of noetherian induction.
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