About systems of observation
P. A. Balachnin1, A. V. Zubov2, N. V. Zubov3
| Annotation | For linear stationary systems of observation is resolved the task of definition minimum number of exits, at which examine system one can is make completely is observed. The tasks like sort often is spring by creation of systems of observation. |
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| Keywords | vector of observation, rank of matrix, matrix, polynomial, pillar, own number. |
1Assistant of faculty Applied Mathematics - Process Control SPbGU, Saint-Petersburg State University, Saint-Petersburg; a_v_zubov@mail.ru.
2Associate professor of faculty Applied Mathematics - Process Control SPbGU, Saint-Petersburg State University, Saint-Petersburg; a_v_zubov@mail.ru.
3Professor of faculty Applied Mathematics - Process Control SPbGU, Saint-Petersburg State University, Saint-Petersburg; a_v_zubov@mail.ru.
Citation: P. A. Balachnin, A. V. Zubov, N. V. Zubov, "[About systems of observation]", Zhurnal Srednevolzhskogo matematicheskogo obshchestva,11:2 (2009) 171–173 (In Russian)
