Anton Klekovkin
Studencheskaya st. 42, Izhevsk, 426069, Russia
M.T. Kalashnikov Izhevsk State Technical University
Publications:
Klekovkin A. V., Karavaev Y. L., Nazarov A. V.
Stabilization of a Spherical Robot with an Internal Pendulum During Motion on an Oscillating Base
2024, Vol. 20, no. 5, pp. 845-858
Abstract
This paper is concerned with the experimental development of the stabilizing regulator for
a spherical pendulum-type robot moving on an oscillating base. Using a mathematical model of
the motion of the spherical robot with an internal pendulum mechanism, a regulator stabilizing
the lower position of the pendulum is developed. The developed regulator has been tested in
practice by means of a real prototype of the spherical robot. The results of real experiments
are presented to assess the stabilization of the lower position of the pendulum of the spherical
robot during its motion along a straight line on a plane executing longitudinal oscillations, and
during the stabilization of the lower position of the pendulum, when the spherical shell remains
fixed relative to the plane.
|
Klekovkin A. V., Karavaev Y. L., Mamaev I. S.
The Control of an Aquatic Robot by a Periodic Rotation of the Internal Flywheel
2023, Vol. 19, no. 2, pp. 265-279
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.
|
Karavaev Y. L., Klekovkin A. V., Kilin A. A.
The dynamical model of the rolling friction of spherical bodies on a plane without slipping
2017, Vol. 13, No. 4, pp. 599–609
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.
|
Kilin A. A., Karavaev Y. L., Klekovkin A. V.
Kinematic control of a high manoeuvrable mobile spherical robot with internal omni-wheeled platform
2014, Vol. 10, No. 1, pp. 113-126
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.
|