@ARTICLE{Jahangiri,
author = {Dehghani Zadeh, F. and Jahangiri, M. and },
title = {Tame Loci of Generalized Local Cohomology Modules},
volume = {16},
number = {1},
abstract ={Let $M$ and $N$ be two finitely generated graded modules over a standard graded Noetherian ring $R=bigoplus_{ngeq 0} R_n$. In this paper we show that if $R_{0}$ is semi-local of dimension $leq 2$ then, the set $hbox{Ass}_{R_{0}}Big(H^{i}_{R_{+}}(M,N)_{n}Big)$ is asymptotically stable for $nrightarrow -infty$ in some special cases. Also, we study the torsion-freeness of graded generalized local cohomology modules $H^{i}_{R_{+}}(M,N)$. Finally, the tame loci $T^{i}(M,N)$ of $(M,N)$ will be considered and some sufficient conditions are proposed for the openness of these sets in the Zariski topology. },
URL = {http://ijmsi.ir/article-1-1079-en.html},
eprint = {http://ijmsi.ir/article-1-1079-en.pdf},
journal = {Iranian Journal of Mathematical Sciences and Informatics},
doi = {},
year = {2021}
}