Multibody System Mechanics: Modelling, Stability, Control, and Robustness by V. A. Konoplev and A. Cheremensky

Konoplev, V.; Cheremensky, A.

Serdica Mathematical Journal (2002)

  • Volume: 28, Issue: 1, page 91-93
  • ISSN: 1310-6600

Abstract

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The Union of Bulgarian Mathematicians starts a new series of publica- tions: Mathematics and Its Applications. The first issue of the series is “Multi- body System Mechanics: Modelling, Stability, Control and Robustness”. The authors are well known mathematicians with various published books and articles. Professor Vladimir Konoplev works in the Institute of Problems of Mechanical Engineering, Russian Academy of Sciences (St. Petersburg, Russia), while Professor Alexander Cheremensky works in the Institute of Mechanics, Bulgarian Academy of Sciences (Sofia, Bulgaria). The book contains results of the development of a new computer-aided mathematical formalism of the multibody system mechanics which may be easily implemented by the use of computer algebra tools for symbolic computations and of standard software for numerical ones.

How to cite

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Konoplev, V., and Cheremensky, A.. "Multibody System Mechanics: Modelling, Stability, Control, and Robustness by V. A. Konoplev and A. Cheremensky." Serdica Mathematical Journal 28.1 (2002): 91-93. <http://eudml.org/doc/11548>.

@article{Konoplev2002,
abstract = {The Union of Bulgarian Mathematicians starts a new series of publica- tions: Mathematics and Its Applications. The first issue of the series is “Multi- body System Mechanics: Modelling, Stability, Control and Robustness”. The authors are well known mathematicians with various published books and articles. Professor Vladimir Konoplev works in the Institute of Problems of Mechanical Engineering, Russian Academy of Sciences (St. Petersburg, Russia), while Professor Alexander Cheremensky works in the Institute of Mechanics, Bulgarian Academy of Sciences (Sofia, Bulgaria). The book contains results of the development of a new computer-aided mathematical formalism of the multibody system mechanics which may be easily implemented by the use of computer algebra tools for symbolic computations and of standard software for numerical ones.},
author = {Konoplev, V., Cheremensky, A.},
journal = {Serdica Mathematical Journal},
keywords = {Stability; Control; Robustness; Multibody Systems; Computer-Aided Mathematical Formalism; System Design; Modelling; kinematic pairs; linearized mechanical systems; asymptotic solutions; attitude control; continuous systems},
language = {eng},
number = {1},
pages = {91-93},
publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},
title = {Multibody System Mechanics: Modelling, Stability, Control, and Robustness by V. A. Konoplev and A. Cheremensky},
url = {http://eudml.org/doc/11548},
volume = {28},
year = {2002},
}

TY - JOUR
AU - Konoplev, V.
AU - Cheremensky, A.
TI - Multibody System Mechanics: Modelling, Stability, Control, and Robustness by V. A. Konoplev and A. Cheremensky
JO - Serdica Mathematical Journal
PY - 2002
PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences
VL - 28
IS - 1
SP - 91
EP - 93
AB - The Union of Bulgarian Mathematicians starts a new series of publica- tions: Mathematics and Its Applications. The first issue of the series is “Multi- body System Mechanics: Modelling, Stability, Control and Robustness”. The authors are well known mathematicians with various published books and articles. Professor Vladimir Konoplev works in the Institute of Problems of Mechanical Engineering, Russian Academy of Sciences (St. Petersburg, Russia), while Professor Alexander Cheremensky works in the Institute of Mechanics, Bulgarian Academy of Sciences (Sofia, Bulgaria). The book contains results of the development of a new computer-aided mathematical formalism of the multibody system mechanics which may be easily implemented by the use of computer algebra tools for symbolic computations and of standard software for numerical ones.
LA - eng
KW - Stability; Control; Robustness; Multibody Systems; Computer-Aided Mathematical Formalism; System Design; Modelling; kinematic pairs; linearized mechanical systems; asymptotic solutions; attitude control; continuous systems
UR - http://eudml.org/doc/11548
ER -

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