1.10 Component-Oriented Approach in Modeling
21
This chapter briefly outlines the basic concepts of the theory of modeling. A
detailed description of the material can be found in the extensive literature on this
subject [1, 5–14].
References
1. A.A. Samarskii, A.P. Mikhailov, Principles of Mathematical modeling: Ideas, Methods,
Examples. – CRC Press, Taylor & Francis Group (2002)
2. Yu.B. Kolesov, Yu.B. Senichenkov, Modelirovanie sistem. Ob’ektno-orientirovannyj podhod.
– BHV-Peterburg, St. Petersburg (2012)
3. Yu.B. Kolesov, Yu.B. Senichenkov, Matematicheskoe modelirovanie slozhnyh dinamicheskih
sistem. – Izdatelstvo SPbPU, St. Petersburg (2018)
4. Yu.B. Senichenkov, Komponentnoe modelirovanie slozhnyh dinamicheskih sistem. Zadachnik.
– Izdatelstvo SPbPU, St. Petersburg (2018)
5. N.N. Bautin, E.A. Leontovich, Metody i priyomy kachestvennogo issledovaniya dinamicheskih
sistem na ploskosti. – M.: Nauka (1990)
6. K. Velten, Mathematical Modeling and Simulation: Introduction for Scientists and Engineers.
– Wiley-VCH Verlag GmbH & Co KGaA (2009)
7. N.V. Butenin, Elementy teorii kolebanij. – L.: Gosudarstvennoe soyuznoe izdatelstvo
sudostroitelnoj promyshlennosti (1962)
8. N.V. Butenin, Elements of the Theory of Nonlinear Oscillations. – Blaisdell Publishing
Company (1965)
9. Yu.B. Kolesov, Yu.B. Senichenkov, Matematicheskoe modelirovanie gibridnyh dinamicheskih
sistem. – Izdatelstvo Politekhnicheskogo universiteta, St. Petersburg (2014)
10. Yu.B. Kolesov, Yu.B. Senichenkov, Modelirovanie sistem. Dinamicheskie i gibridnye sistemy.
– BHV-Peterburg, St. Petersburg (2012)
11. E. Haier, S.P. Norsett, G. Wanner, Solving Ordinary Differential Equations I. Nonstiff Problems, 2nd edition, Springer Series in Computational Mathematics. – Springer-Verlag Berlin
Heidelberg (1993)
12. Yu.V. Shornikov, D.N. Dostovalov, Osnovy modelirovaniya nepreryvno-sobytijnyh sobytij.
– Izdatelstvo NGTU, Novosibirsk (2018)
13. A.A. Yablonskij, S.S. Noreiko, Kurs teorii kolebanij. – M.: Gosudarstvennoe izdatelstvo
«Vysshaya shkola» (1961)
14. M. Atansijevic-Kune, S. Blazic, G. Music, B. Zupancic, Control-oriented modeling and
simulation: methods and tools. - University of Ljubljana, Ljubljana (2017)
15. V.V. Nemyckij, V.V. Stepanov, Kachestvennaya teoriya differencialnyh uravnenij, izd. 2-e,
pererab. i dop. – M.– L.: Gosudarstvennoe izdatelstvo tehniko-teoreticheskoj literatury (1949)
21
This chapter briefly outlines the basic concepts of the theory of modeling. A
detailed description of the material can be found in the extensive literature on this
subject [1, 5–14].
References
1. A.A. Samarskii, A.P. Mikhailov, Principles of Mathematical modeling: Ideas, Methods,
Examples. – CRC Press, Taylor & Francis Group (2002)
2. Yu.B. Kolesov, Yu.B. Senichenkov, Modelirovanie sistem. Ob’ektno-orientirovannyj podhod.
– BHV-Peterburg, St. Petersburg (2012)
3. Yu.B. Kolesov, Yu.B. Senichenkov, Matematicheskoe modelirovanie slozhnyh dinamicheskih
sistem. – Izdatelstvo SPbPU, St. Petersburg (2018)
4. Yu.B. Senichenkov, Komponentnoe modelirovanie slozhnyh dinamicheskih sistem. Zadachnik.
– Izdatelstvo SPbPU, St. Petersburg (2018)
5. N.N. Bautin, E.A. Leontovich, Metody i priyomy kachestvennogo issledovaniya dinamicheskih
sistem na ploskosti. – M.: Nauka (1990)
6. K. Velten, Mathematical Modeling and Simulation: Introduction for Scientists and Engineers.
– Wiley-VCH Verlag GmbH & Co KGaA (2009)
7. N.V. Butenin, Elementy teorii kolebanij. – L.: Gosudarstvennoe soyuznoe izdatelstvo
sudostroitelnoj promyshlennosti (1962)
8. N.V. Butenin, Elements of the Theory of Nonlinear Oscillations. – Blaisdell Publishing
Company (1965)
9. Yu.B. Kolesov, Yu.B. Senichenkov, Matematicheskoe modelirovanie gibridnyh dinamicheskih
sistem. – Izdatelstvo Politekhnicheskogo universiteta, St. Petersburg (2014)
10. Yu.B. Kolesov, Yu.B. Senichenkov, Modelirovanie sistem. Dinamicheskie i gibridnye sistemy.
– BHV-Peterburg, St. Petersburg (2012)
11. E. Haier, S.P. Norsett, G. Wanner, Solving Ordinary Differential Equations I. Nonstiff Problems, 2nd edition, Springer Series in Computational Mathematics. – Springer-Verlag Berlin
Heidelberg (1993)
12. Yu.V. Shornikov, D.N. Dostovalov, Osnovy modelirovaniya nepreryvno-sobytijnyh sobytij.
– Izdatelstvo NGTU, Novosibirsk (2018)
13. A.A. Yablonskij, S.S. Noreiko, Kurs teorii kolebanij. – M.: Gosudarstvennoe izdatelstvo
«Vysshaya shkola» (1961)
14. M. Atansijevic-Kune, S. Blazic, G. Music, B. Zupancic, Control-oriented modeling and
simulation: methods and tools. - University of Ljubljana, Ljubljana (2017)
15. V.V. Nemyckij, V.V. Stepanov, Kachestvennaya teoriya differencialnyh uravnenij, izd. 2-e,
pererab. i dop. – M.– L.: Gosudarstvennoe izdatelstvo tehniko-teoreticheskoj literatury (1949)