This memoir examines the creation of a new domain for applications of homological algebra, involving explorations of generalization of the linkage process, and the theory of residual intersections.
Preliminary results The complex $\mathbb I^{(z)}$ Properties of the complexes $\mathbb I^{(z)}$ The complex $\mathbb M^{(z)}$ The functor $\mathcal M(p, q, r)$ Binomial coefficients The proof of Theorems 4.5 and 4.8 Exactness The case $\boldsymbol{g}=\boldsymbol{f}-1$ References.
Phantom homology
by Hochster, Melvin, Huneke, Craig
fromMemoirs of the American Mathematical Society
Phantom homology
by Hochster, Melvin, Huneke, C.
fromMemoirs of the American Mathematical Society
Phantom homology
by Hochster, Melvin, Huneke, Craig
fromMemoirs of the American Mathematical Society
Phantom homology
by Hochster, Melvin, Huneke, Craig
fromMemoirs of the American Mathematical Society
Phantom homology
by Hochster, Melvin, Huneke, C., (Craig)
fromMemoirs of the American Mathematical Society
Phantom homology
by Hochster, Melvin, Huneke, C., (Craig)
fromMemoirs of the American Mathematical Society
This paper deals almost exclusively with Noetherian commutative rings with identity.
Phantom homology
by Hochster, Melvin, Huneke, C., (Craig)
fromMemoirs of the American Mathematical Society