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This article is cited in 1 scientific paper (total in 1 paper)
Mitigating uncertainty in developing scientific applications in integrated environment
A. N. Tchernykhabc, I. V. Bychkovd, A. G. Feoktistovd, S. A. Gorskyd, I. A. Sidorovd, R. O. Kostromind, A. V. Edeleve, V. I. Zorkalzevf, A. I. Avetisyanghib a Centro de Investigación Científica y de Educación Superior
b Ivannikov Institute for System Programming of the RAS
c South Ural State University, Chelyabinsk
d Matrosov Institute for System Dynamics and Control Theory of the Siberian Branch of the RAS
e Melentiev Energy Systems Institute of the Siberian Branch of the RAS
f Limnological Institute of the Siberian Branch of the Russian Academy of Sciences
g National Research University Higher School of Economics (HSE)
h Lomonosov Moscow State University
i Moscow Institute of Physics and Technology (State University)
Abstract:
The paper represents new means of the Orlando Tools framework. This framework is used as the basis of an integrated software environment for developing distributed applied software packages. The additional means are focused on mitigating various types of uncertainties arising from the job distribution in an integrated computing environment. They provide continuous integration, delivery, and deployment of applied and system software of packages. This helps to significantly reduce the negative impact of uncertainty on problem-solving time, computing reliability, and resource efficiency. An experimental analysis of the results of solving practical problems clearly demonstrates the advantages of applying these means.
Keywords:
distributed environment, software packages, software, continuous integration.
Citation:
A. N. Tchernykh, I. V. Bychkov, A. G. Feoktistov, S. A. Gorsky, I. A. Sidorov, R. O. Kostromin, A. V. Edelev, V. I. Zorkalzev, A. I. Avetisyan, “Mitigating uncertainty in developing scientific applications in integrated environment”, Proceedings of ISP RAS, 33:1 (2021), 151–172
Linking options:
https://www.mathnet.ru/eng/tisp579 https://www.mathnet.ru/eng/tisp/v33/i1/p151
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Abstract page: | 116 | Full-text PDF : | 77 | References: | 27 |
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