Yury Karavaev

    Yury Karavaev
    Studencheskaya st. 7, Izhevsk, 426069, Russia
    M.T. Kalashnikov Izhevsk State Technical University

    Publications:

    Klekovkin A. V., Karavaev Y. L., Mamaev I. S.
    Abstract
    This paper presents the design of an aquatic robot actuated by one internal rotor. The robot body has a cylindrical form with a base in the form of a symmetric airfoil with a sharp edge. For this object, equations of motion are presented in the form of Kirchhoff equations for rigid body motion in an ideal fluid, which are supplemented with viscous resistance terms. A prototype of the aquatic robot with an internal rotor is developed. Using this prototype, experimental investigations of motion in a fluid are carried out.
    Keywords: mobile robot, aquatic robot, motion simulation
    Citation: Klekovkin A. V., Karavaev Y. L., Mamaev I. S.,  The Control of an Aquatic Robot by a Periodic Rotation of the Internal Flywheel, Rus. J. Nonlin. Dyn., 2023, Vol. 19, no. 2, pp.  265-279
    DOI:10.20537/nd230301
    Karavaev Y. L.
    Abstract
    This paper describes the existing designs of spherical robots and reviews studies devoted to investigating their dynamics and to developing algorithms for controlling them. An analysis is also made of the key features and the historical aspects of the development of their designs, in particular, taking into account various areas of application.
    Keywords: spherical robot, rolling, design, modeling
    Citation: Karavaev Y. L.,  Spherical Robots: An Up-to-Date Overview of Designs and Features, Rus. J. Nonlin. Dyn., 2022, Vol. 18, no. 4, pp.  709-750
    DOI:10.20537/nd221207
    Mamaev I. S., Kilin A. A., Karavaev Y. L., Shestakov V. A.
    Abstract
    In this paper we present a study of the dynamics of a mobile robot with omnidirectional wheels taking into account the reaction forces acting from the plane. The dynamical equations are obtained in the form of Newton – Euler equations. In the course of the study, we formulate structural restrictions on the position and orientation of the omnidirectional wheels and their rollers taking into account the possibility of implementing the omnidirectional motion. We obtain the dependence of reaction forces acting on the wheel from the supporting surface on the parameters defining the trajectory of motion: linear and angular velocities and accelerations, and the curvature of the trajectory of motion. A striking feature of the system considered is that the results obtained can be formulated in terms of elementary geometry.
    Keywords: omnidirectional mobile robot, reaction force, simulation, nonholonomic model
    Citation: Mamaev I. S., Kilin A. A., Karavaev Y. L., Shestakov V. A.,  Criteria of Motion Without Slipping for an Omnidirectional Mobile Robot, Rus. J. Nonlin. Dyn., 2021, Vol. 17, no. 4, pp.  527-546
    DOI:10.20537/nd210412
    Hricko J., Havlík Š., Karavaev Y. L.
    Abstract
    The paper is focused to design, simulation and modeling of the compact compliant structures widely used in construction of robotic devices. As the illustrative example it is proposed mechanism for reduction of motion, which enables to improve the accuracy of the positioning system. The physical model is fabricated by 3D printing technology. Its proposed performance characteristics are verified by measurement on the experimental test bed by using laser distance sensors and image sensing/processing technology.
    Keywords: compact compliant mechanisms, 3D printing, modeling and simulation, HIL simulations Received
    Citation: Hricko J., Havlík Š., Karavaev Y. L.,  Verifying the Performance Characteristics of the (micro) Robotic Devices, Rus. J. Nonlin. Dyn., 2020, Vol. 16, no. 1, pp.  161-172
    DOI:10.20537/nd200112
    Karavaev Y. L., Shestakov V. A., Yefremov K. S.
    Abstract
    This paper presents experimental investigations of the control algorithm of a highly maneuverable mobile manipulation robot. The kinematics of a mobile manipulation robot, the algorithm of trajectory planning of the mobile robot to the point of object gripping are considered. By realization of the algorithm, the following tasks are solved: solution of the inverse positional task for the mobile manipulation robot; motion planning of the mobile manipulator taking into account the minimization of energy and time consumption per movement. The result of the algorithm is a movement to the point of gripping of the manipulation object; grasping and loading of the object. Experimental investigations of the developed algorithms are given.
    Keywords: mobile manipulation robot, motion planning, trajectory discretization, Kinect
    Citation: Karavaev Y. L., Shestakov V. A., Yefremov K. S.,  Experimental Investigations of the Control Algorithm of a Mobile Manipulation Robot, Rus. J. Nonlin. Dyn., 2019, Vol. 15, no. 4, pp.  487-495
    DOI:10.20537/nd190407
    Karavaev Y. L., Kilin A. A.
    Abstract
    This paper presents the results of the study of the dynamics of a real spherical robot of combined type in the case of control using small periodic oscillations. The spherical robot is set in motion by controlled change of the position of the center of mass and by generating variable gyrostatic momentum. We demonstrate how to use small periodic controls for stabilization of the spherical robot during motion. The results of numerical simulation are obtained for various initial conditions and control parameters that ensure a change in the position of the center of mass and a variation of gyrostatic momentum. The problem of the motion of a spherical robot of combined type on a surface that performs flat periodic oscillations is also considered. The results of numerical simulation are obtained for different initial conditions, control actions and parameters of oscillations.
    Keywords: spherical robot, nonholonomic constraint, small periodic control actions, stabilization
    Citation: Karavaev Y. L., Kilin A. A.,  The Dynamics of a Spherical Robot of Combined Type by Periodic Control Actions, Rus. J. Nonlin. Dyn., 2019, Vol. 15, no. 4, pp.  497-504
    DOI:10.20537/nd190408
    Karavaev Y. L., Klekovkin A. V., Kilin A. A.
    Abstract
    In this paper the model of rolling of spherical bodies on a plane without slipping is presented taking into account viscous rolling friction. Results of experiments aimed at investigating the influence of friction on the dynamics of rolling motion are presented. The proposed dynamical friction model for spherical bodies is verified and the limits of its applicability are estimated. A method for determining friction coefficients from experimental data is formulated.
    Keywords: rolling friction, dynamical model, spherical body, nonholonomic model, experimental investigation
    Citation: Karavaev Y. L., Klekovkin A. V., Kilin A. A.,  The dynamical model of the rolling friction of spherical bodies on a plane without slipping, Rus. J. Nonlin. Dyn., 2017, Vol. 13, No. 4, pp.  599–609
    DOI:10.20537/nd1704012
    Kilin A. A., Karavaev Y. L.
    Abstract
    This paper presents the results of experimental investigations for the rolling of a spherical robot of combined type actuated by an internal wheeled vehicle with rotor on a horizontal plane. The control of spherical robot based on nonholonomic dynamical by means of gaits. We consider the motion of the spherical robot in case of constant control actions, as well as impulse control. A number of experiments have been carried out confirming the importance of rolling friction.
    Keywords: spherical robot of combined type, dynamic model, control by means of gaits, rolling friction
    Citation: Kilin A. A., Karavaev Y. L.,  Experimental research of dynamic of spherical robot of combined type, Rus. J. Nonlin. Dyn., 2015, Vol. 11, No. 4, pp.  721–734
    DOI:10.20537/nd1504007
    Borisov A. V., Karavaev Y. L., Mamaev I. S., Erdakova N. N., Ivanova T. B., Tarasov V. V.
    Abstract
    In this paper we investigate the dynamics of a body with a flat base (cylinder) sliding on a horizontal rough plane. For analysis we use two approaches. In one of the approaches using a friction machine we determine the dependence of friction force on the velocity of motion of cylinders. In the other approach using a high-speed camera for video filming and the method of presentation of trajectories on a phase plane for analysis of results, we investigate the qualitative and quantitative behavior of the motion of cylinders on a horizontal plane. We compare the results obtained with theoretical and experimental results found earlier. In addition, we give a systematic review of the well-known experimental and theoretical results in this area.
    Keywords: dry friction, linear pressure distribution, two-dimensional motion, planar motion, Coulomb law
    Citation: Borisov A. V., Karavaev Y. L., Mamaev I. S., Erdakova N. N., Ivanova T. B., Tarasov V. V.,  On the dynamics of a body with an axisymmetric base sliding on a rough plane, Rus. J. Nonlin. Dyn., 2015, Vol. 11, No. 3, pp.  547-577
    DOI:10.20537/nd1503006
    Karavaev Y. L., Kilin A. A.
    Abstract
    The dynamic model for a spherical robot with an internal omniwheel platform is presented. Equations of motion and first integrals according to the non-holonomic model are given. We consider particular solutions and their stability. The algorithm of control of spherical robot for movement along a given trajectory are presented.
    Keywords: spherical robot, dynamical model, non-holonomic constraint, omniwheel, stability
    Citation: Karavaev Y. L., Kilin A. A.,  The dynamic of a spherical robot with an internal omniwheel platform, Rus. J. Nonlin. Dyn., 2015, Vol. 11, No. 1, pp.  187-204
    DOI:10.20537/nd1501011
    Kilin A. A., Karavaev Y. L.
    Abstract
    The kinematic control model for a spherical robot with an internal omniwheel platform is presented. We consider singularities of control of spherical robot with an unbalanced internal omniwheel platform. The general algorithm of control of spherical robot according to the kinematical quasi-static model and controls for simple trajectories (a straight line and in a circle) are presented. Experimental investigations have been carried out for all introduced control algorithms.
    Keywords: spherical robot, kinematic model, nonholonomic constraint, omniwheel, displacement of center of mass
    Citation: Kilin A. A., Karavaev Y. L.,  The kinematic control model for a spherical robot with an unbalanced internal omniwheel platform, Rus. J. Nonlin. Dyn., 2014, Vol. 10, No. 4, pp.  497-511
    DOI:10.20537/nd1404009
    Kilin A. A., Karavaev Y. L., Klekovkin A. V.
    Abstract
    In this article a kinematic model of the spherical robot is considered, which is set in motion by the internal platform with omni-wheels. It has been introduced a description of construction, algorithm of trajectory planning according to developed kinematic model, it has been realized experimental research for typical trajectories: moving along a straight line and moving along a circle.
    Keywords: spherorobot, kinematic model, non-holonomic constraint, omni-wheel
    Citation: Kilin A. A., Karavaev Y. L., Klekovkin A. V.,  Kinematic control of a high manoeuvrable mobile spherical robot with internal omni-wheeled platform, Rus. J. Nonlin. Dyn., 2014, Vol. 10, No. 1, pp.  113-126
    DOI:10.20537/nd1401008
    Borisov A. V., Mamaev I. S., Karavaev Y. L.
    On the loss of contact of the Euler disk
    2013, Vol. 9, No. 3, pp.  499-506
    Abstract
    The paper presents experimental investigation of a homogeneous circular disk rolling on a horizontal plane. In this paper two methods of experimental determination of the loss of contact between the rolling disk and the horizontal surface before the abrupt halt are proposed. Experimental results for disks of different masses and different materials are presented. The reasons for “micro losses” of contact with surface revealed during the rolling are discussed.
    Keywords: Euler disk, loss of contact, experiment
    Citation: Borisov A. V., Mamaev I. S., Karavaev Y. L.,  On the loss of contact of the Euler disk, Rus. J. Nonlin. Dyn., 2013, Vol. 9, No. 3, pp.  499-506
    DOI:10.20537/nd1303007
    Karavaev Y. L., Trefilov S. A.
    Abstract
    The paper deals with deviation based control algorithm for trajectory following of omni-wheeled mobile robot. The kinematic model and the dynamics of the robot actuators are described.
    Keywords: omni-wheeled mobile robot, discrete algorithm, deviation based control, linearization, feedback
    Citation: Karavaev Y. L., Trefilov S. A.,  Deviation based discrete control algorithm for omni-wheeled mobile robot, Rus. J. Nonlin. Dyn., 2013, Vol. 9, No. 1, pp.  91-100
    DOI:10.20537/nd1301008

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