Прогнозування ефективності багатокомпонентних обчислювальних систем: Fìz.-mat. model. ìnf. tehnol. 2021, 32:96-100

The advantages and disadvantages of Mooreʼs, Hilderʼs, Amdalʼs, Gustafson-Barsis laws known in the field of information and communication technologies are shown, offering the necessary mathematical apparatus for constructing similar laws for predicting the efficiency of modern multicomponent computi...

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Бібліографічні деталі
Дата:2021
Автори: Gorbachuk, Vasyl, Dunaievskyi, Maksym, Suleimanov, Seit-Bekir
Формат: Стаття
Мова:Українська
Опубліковано: Інститут прикладних проблем механіки і математики ім. Я. С. Підстригача НАН України 2021
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Онлайн доступ:https://www.fmmit.lviv.ua/index.php/fmmit/article/view/167
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Назва журналу:Physico-mathematical modeling and informational technologies

Репозитарії

Physico-mathematical modeling and informational technologies
Опис
Резюме:The advantages and disadvantages of Mooreʼs, Hilderʼs, Amdalʼs, Gustafson-Barsis laws known in the field of information and communication technologies are shown, offering the necessary mathematical apparatus for constructing similar laws for predicting the efficiency of modern multicomponent computing systems. This apparatus includes both the parameters of the components of computer systems, and possible interdependencies between those parameters. In general, forecasting the efficiency of computer systems requires detailed documentation of the work of computer systems of the class given (the series given) on certain types of tasks with subsequent processing of the data obtained. The collection and processing of this data must take place and be recorded in the dynamics with assistance of appropriate smart sensors of the Internet of Things class. References Gorbachuk, V. M. (2008). Parallelnyye metody resheniya zadach dvukhurovnevogo programmirovaniya i ikh primeneniya. Kompyuternaya matematika, 1, 159–165. (In Russian). Sergienko, I. V., Khimich, O. M. (2019). Matematychne modeliuvannia: vid MELM do ekzaflopsiv. Visnyk Natsionalnoi akademii nauk Ukrainy, 8, 37–50. (In Ukrainian). Amdahl, G. (1967). Validity of the single-processor approach to achieving large-scale computer capabilities. AFIPS Conference Proceedings, 30, 483–485. DOI doi.org/10.1145/1465482.1465560 Arthur, W. B., Ermoliev, Yu. M., Kaniovski, Yu. M. (1987). Path-dependent processes and the emergence of macro-structure. European Journal of Operations Research, 30, 294–303. DOI doi.org/10.1016/0377-2217(87)90074-9 Gustafson, J. L. (1988). Reevaluting Amdahlʼs law. Communications of the ACM, 31(5), 532–533.
DOI:10.15407/fmmit2021.32.096