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МОДЕЛИРОВАНИЕ ПРОЦЕССОВ УПРАВЛЕНИЯ, УСТОЙЧИВОСТЬ И СТАБИЛИЗАЦИЯ constraint stabilization is offered at the numerical solution. Some results of the applied problems solution

Application of Helmholtz conditions for the construction of the motion equations with non-linear stabilization functionBaumgarte's stabilization method is applied to achieve stability in inverse dynamical problem

Constraints Stabilization in Dynamics Equations stabilization, is discussed. The problem of corresponding constraints reactions or determination of control

On the construction of dynamic equations of a given structure is constructed that guarantees stabilization of constraints, which, in accordance with the Helmholtz conditions

Control of the Dynamics of a System with Differential Constraints plant. Control actions are generated with allowance for conditions for stabilizing the constraints

MAXIMUM PRINCIPLE FOR OPTIMAL-CONTROL PROBLEMS WITH PHASE CONSTRAINTS - NONDEGENERACY AND STABILITYMAXIMUM PRINCIPLE FOR OPTIMAL-CONTROL PROBLEMS WITH PHASE CONSTRAINTS - NONDEGENERACY AND STABILITY

Применение метода стабилизации связей к задачам неголономной механики. (Application of constraint stabilization to nonholonomic mechanicsПрименение метода стабилизации связей к задачам неголономной механики. (Application of constraint

On Dependence of Deviation of Numerical Solution from the Real Solution for Different Valuesof the Parameters of the Constraint Perturbations of constraint stabilization proposed by J. Baumgarte is used. According to this method, when solving

Dynamic Control of Constrained Systems and Inverse Problems of Dynamics from the con-straints equations are entered for ensuring asymptotic stability and constraints

On some estimations of deviations between real solution and numerical solution of dynamical equations with regard for Baumgarte constraint stabilization. To limit the amount of accumulation, the Baumgarte constraint stabilization method is used. In order

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