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Theorem 5 was the first result that really showed that Gorenstein liaison is a theory about divisors on arithmetically Cohen-Macaulay schemes, just as Hartshorne [50] had shown that
In conjunction with our Main Theorem, Theorem 4.1 can readily be applied to the case of an ample canonical line bundle in order to give the following effective statement
Theorem 5 was the first result that really showed that Gorenstein liaison is a theory about divisors on arithmetically Cohen-Macaulay schemes, just as Hartshorne [50] had shown that
The main result of our paper shows that, by accepting an unbounded coboundary, the 2-Hochschild cocycle appearing in the Berezin’s deformation, is trivial, and the coboundary (which
Thus is of great interest to find an algorithm solving the decidability problem for the MLSR theory with a polynomial computational complexity (by space).. The next theorem shows
Following Guin’s approach to non-abelian cohomology [4] and, using the notion of a crossed bimodule, a second pointed set of cohomology is defined with coefficients in a crossed
In this paper, we obtain the exact formulas of affine invariants via the equivalence problem in view of Cartan’s theorem and then, we state a necessary and sufficient condition for
Due to increasing interest in school development planning, improvement and effective- ness, more schools are gain- ing greater control over their own school management. Argues
