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THE TIGHT INTEGRAL CLOSURE OF A SET OF IDEALS RELATIVE TO MODULES
Dorostkar, F.,Khosravi, R. The Honam Mathematical Society 2016 호남수학학술지 Vol.38 No.2
In this paper we will define the tight integral closure of a finite set of ideals of a ring relative to a module and we will study some related results.
TIGHT CLOSURE OF IDEALS RELATIVE TO SOME MODULES
Dorostkar, F.,Khosravi, R. The Honam Mathematical Society 2017 호남수학학술지 Vol.39 No.4
In this paper we consider the tight closure of an ideal relative to a module whose its zero submodule has a primary decomposition.
Low‐power heterogeneous uncore architecture for future 3D chip‐multiprocessors
Aniseh Dorostkar,Arghavan Asad,Mahmood Fathy,Mohammad Reza Jahed Motlagh,Farah Mohammadi 한국전자통신연구원 2018 ETRI Journal Vol.40 No.6
Uncore components such as on‐chip memory systems and on‐chip interconnects consume a large amount of energy in emerging embedded applications. Few studies have focused on next‐generation analytical models for future chip‐multiprocessors (CMPs) that simultaneously consider the impacts of the power consumption of core and uncore components. In this paper, we propose a convex‐optimization approach to design heterogeneous uncore architectures for embedded CMPs. Our convex approach optimizes the number and placement of memory banks with different technologies on the memory layer. In parallel with hybrid memory architecting, optimizing the number and placement of through silicon vias as a viable solution in building three‐dimensional (3D) CMPs is another important target of the proposed approach. Experimental results show that the proposed method outperforms 3D CMP designs with hybrid and traditional memory architectures in terms of both energy delay products (EDPs) and performance parameters. The proposed method improves the EDPs by an average of about 43% compared with SRAM design. In addition, it improves the throughput by about 7% compared with dynamic RAM (DRAM) design.
THE TIGHT INTEGRAL CLOSURE OF A SET OF IDEALS RELATIVE TO MODULES
( F. Dorostkar ),( R. Khosravi ) 호남수학회 2016 호남수학학술지 Vol.38 No.2
In this paper we will define the tight integral closure of a finite set of ideals of a ring relative to a module and we will study some related results.
Tight closure of ideals relative to some modules
F. Dorostkar,R. Khosravi 호남수학회 2017 호남수학학술지 Vol.39 No.4
In this paper we consider the tight closure of an ideal relative to a module whose its zero submodule has a primary decomposition.
Salahi Saeed,Mokhtari Dorostkar Mahdieh,Abdi Saray Akbar 한국원자력학회 2022 Nuclear Engineering and Technology Vol.54 No.11
Considering the importance of deuterium in nuclear science including medical and industrial researches such as (BNCT) and nuclear reactors respectively, it is important to study various possible ways in addition to common methods for measuring its concentration. This study is an effort to measure deuterium concentration using PGNAA. The main idea is to calculate the area under 2.23 MeV gammarays photo peak resulting from neutron collision with Hydrogen atoms which are in mix with deuterium in samples. The study carried out by both simulation and experiment. Monte Carlo MCNPX2.6 code has been used for simulation and based on its acceptable results an experimental setup has been arranged. The coordination of results was in the range of R ¼ 0.99 and R ¼ 0.98 in simulation and experiment respectively. The accuracy of the study has been investigated by measuring the concentration of an unknown sample by both PGNAA and Fourier transform infrared spectroscopy (FT-IR) methods in which there were acceptable correlation between these two methods.
TIGHT CLOSURE OF IDEALS RELATIVE TO MODULES
Ansari-Toroghy, H.,Dorostkar, F. The Honam Mathematical Society 2010 호남수학학술지 Vol.32 No.4
In this paper the dual notion of tight closure of ideals relative to modules is introduced and some related results are obtained.