A. A. Zhevnin’s scientific contributions

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Publications (6)


Synthesis of terminal control algorithms on the basis of the concepts of inverse problems of dynamics (a survey)
  • Article

November 1985

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4 Reads

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6 Citations

Soviet Journal of Computer and Systems Sciences

A.A. Zhevnin

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K.S. Kolesnikov

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V.I. Toloknov

This paper contains a survey of results connected with the problem of terminal control of complex dynamic objects with lumped or distributed parameters. The accent of the exposition is placed on questions of synthesis of control algorithms on the basis of inverse problems. A special feature of the survey is that the complexity of the object is represented by both the mathematical symptoms (nonlinearity and nonstationarity of the mathematical operator of the object, multi-dimensionality of the inputs and outputs, and closed, bounded nature of the spaces in which they vary) and the contents symptoms (nonuniqueness of the behavior of the object under conditions of indeterminacy that are characterized by the absence, within known ranges, of any information regarding the current and future values of some factors of the object and its environment.






Citations (2)


... If an affine system is state feedback linearizable on an open set containing the initial and the final states, then the terminal problem for this system is equivalent to the terminal problem for a linear controllable system. If there are no constraints on inputs and states, then the concept of inverse problems of dynamics can be applied [Zhevnin et al. (1985)]. To solve a terminal problem for a linear controllable system one has to design a program trajectory satisfying boundary conditions. ...

Reference:

Orbital Feedback Linearization: Application to Solving Terminal Problems for Multi-Input Control Affine Systems
Synthesis of terminal control algorithms on the basis of the concepts of inverse problems of dynamics (a survey)
  • Citing Article
  • November 1985

Soviet Journal of Computer and Systems Sciences

... Motion planning is one of the important problems for dynamical systems in robotics, unmanned aerial vehicles flight control and other control theory application areas, see e.g. [1] - [14]. A common way to construct reference trajectories is to deal with time polynomials which proved to be an effective tool, especially for differentially flat dynamical systems, see [3], [5] - [7]. ...

Controllability of nonlinear systems and synthesis of control algorithms
  • Citing Article
  • June 1981