Let $\mathrm{R}$ be a commutative Noetherian local ring, $\mathrm{M}$ be a non-zero finitely generated $\mathrm{R}$-module of dimension $d$ and $\Phi$ be a system of ideals of $\mathrm R$. For each $i>d,$ $\large H_{ \Phi}^i (M)$ is zero and $\large H_{ \Phi}^d (M)$ is Artinian. In this paper, we determine the annihilator and the set of attached prime ideals of top general local cohomology module $\large H_{ \Phi}^d (M).$
Faramarzi,S. O. and valadbeigi,H. (2026). Annihilators and attached primes of top general local cohomology modules. (e5953). AUT Journal of Mathematics and Computing, (), e5953 doi: 10.22060/ajmc.2025.23121.1230
MLA
Faramarzi,S. O. , and valadbeigi,H. . "Annihilators and attached primes of top general local cohomology modules" .e5953 , AUT Journal of Mathematics and Computing, , , 2026, e5953. doi: 10.22060/ajmc.2025.23121.1230
HARVARD
Faramarzi S. O., valadbeigi H. (2026). 'Annihilators and attached primes of top general local cohomology modules', AUT Journal of Mathematics and Computing, (), e5953. doi: 10.22060/ajmc.2025.23121.1230
CHICAGO
S. O. Faramarzi and H. valadbeigi, "Annihilators and attached primes of top general local cohomology modules," AUT Journal of Mathematics and Computing, (2026): e5953, doi: 10.22060/ajmc.2025.23121.1230
VANCOUVER
Faramarzi S. O., valadbeigi H. Annihilators and attached primes of top general local cohomology modules. AUT J Math Comput, 2026; (): e5953. doi: 10.22060/ajmc.2025.23121.1230