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News
May 15, 2026
Preserving Rationality in a Period of Turbulence
The HSE International Laboratory for Logic, Linguistics and Formal Philosophy studies logic and rationality in a transformed world characterised by a diversity of logical systems and rational agents. The laboratory supports and develops academic ties with Russian and international partners. The HSE News Service spoke with the head of the laboratory, Prof. Elena Dragalina-Chernaya, about its work.
May 15, 2026
‘All My Time Is Devoted to My Dissertation
Ilya Venediktov graduated from the Master’s programme at the HSE Tikhonov Moscow Institute of Electronics and Mathematics through the combined Master’s–PhD track and is currently studying at the HSE Doctoral School of Engineering Sciences. At present, he is undertaking a long-term research internship at the University of Science and Technology of China in Hefei, where he is preparing his dissertation. In this interview, he explains how an internship differs from an academic mobility programme, discusses his research topic, and describes the daily life of a Russian doctoral student in China.
May 15, 2026
‘What Matters Is Not What You Study, but Who You Study with
Katerina Koloskova began studying Arabic expecting to give it up after a year—now she cannot imagine her life without it. In an interview for the Young Scientists of HSE University project, she spoke about two translated books, an expedition to Socotra, and her love for Bethlehem.

 

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Методы оптимальных решений в экономике и финансах. Практикум

M. : KnoRus, 2016.
Александрова И. А., Архипова Л. Г., Goncharenko V., Денежкина И. Е., Набатова Д. С., Popov V., Шандра И. Г., Shapoval S.
Under the general editorship: Goncharenko V., Popov V.
Chapters
Глава 3. Линейное программирование, Глава 4. Взаимно-двойственные задачи, Глава 5. Задачи целочисленного программирования, Глава 6. Транспортная задача.
Goncharenko V., В кн.: Методы оптимальных решений в экономике и финансах. Практикум.: М.: КноРус, 2016. Гл. 3-6 С. 38–118.
Излагаются основные методы решения оптимизационных задач, которые применяются в прикладных экономических задачах. Последовательно излагаются линейные модели в экономике, основы линейного программирования и теории двойственности, их применение при решении различных типов транспортных задач; математические методы решения задач нелинейного программирования и их применение в теории производства и потребления, методы решения задач многокритериальной оптимизации и динамического программирования, методы ...
Added: March 3, 2017
Research target: Economics and Management Mathematics
Priority areas: economics mathematics
Language: Russian
Full text
Text on another site
Keywords: теория игртранспортная задачалинейное программирование
Методы оптимальных решений в экономике и финансах. Практикум
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