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Decision of the direct position problem of the joint relative manipulation mechanism with five degrees of freedom

Treść / Zawartość
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
One of the mechanisms of joint relative manipulation with five degrees of freedom is considered. An approach to solving the direct positional problem is described. A simplified 3D model was created to verify the correctness of the solution. The results of a comparison of calculated and experimental data are presented.
Rocznik
Strony
1025--1033
Opis fizyczny
Bibliogr. 20 poz., rys., tab.
Twórcy
  • KF MSTU. N.E. Bauman Kaluga, RUSSIA
  • KF MSTU. N.E. Bauman Kaluga, RUSSIA
  • Institute of Engineering Science. Blagonravov RAS Moscow, RUSSIA
  • Belgorod State Technological University Belgorod, RUSSIA
  • Belgorod State Technological University Belgorod, RUSSIA
Bibliografia
  • [1] Glazunov V.A. and Chunikhin A.D. (2014): Development of research on the mechanisms of parallel structure. – Problems of Machine Building and Machine Reliability, No.3, pp.37-43.
  • [2] Glazunov V.A., Lastochkin A.B., Shalyukhin K.A. and Danilin P.O. (2009): To the analysis and classification of devices of relative manipulation. – Problems of Mechanical Engineering and Reliability of Machines, No.4. pp.81-85.
  • [3] Rybak L.A., Chichvarin A.V. and Erzhukov V.V. (2011): Effective methods for solving the kinematics and dynamics problems of a parallel robot machine. – M.: Fizmatlit. pp.148.
  • [4] Hailo S.V., Glazunov V.A., Shirinkin M.A. and Kalendarev A.V. (2013): Possible applications of mechanisms of parallel structure. – Problems of Machine Building and Machine Reliability, No.5. pp.19-24.
  • [5] Bushuev V.V. and Kholshev I.G. (2001): Mechanisms of parallel structure in machine building. – Machines and Tools, No.1. pp.3-8.
  • [6] Krainev A.F., Kovalev L.K., Vasetsky V.G. and Glazunov V.A. (1994): Development of installations for laser cutting on the basis of mechanisms of a parallel structure. – Problems of Mechanical Engineering and Reliability of Machines, No.6, pp.84-93.
  • [7] Rybak L.A., Gaponenko E.V. and Zhukov Y.M. (2012): Investigation of the accuracy of machining on machines with parallel kinematics taking into account the displacements of the drive mechanisms and the cutting force. – Technology of Machine Building, No.12. pp.25-28.
  • [8] Pashchenko V.N., Sharapov I.V., Rashoyan G.V. and Bykov A.I. (2017): Construction of a working area for the manipulation mechanism of simultaneous relative manipulation. – Journal of Machinery Manufacture and Reliability, vol.46, No.3, pp.225-231. © Allerton Press, Inc.
  • [9] Glazunov V.A., Lastochkin A.B., Terekhova A.N. and Wu Ngok Bik (2007): On the peculiarities of relative manipulation devices. – Problems of Machine Building and Machine Reliability, No.2. pp.77-85.
  • [10] Krainev A.F. and Glazunov V.A. (1994): New mechanisms of relative manipulation. – Problems of Mechanical Engineering and Reliability of Machines, No.5. pp.106-117.
  • [11] Lebedev P.A. (1987): Kinematics of Spatial Mechanisms. – M.: Mechanical Engineering, 280 p.
  • [12] Pashchenko V.N., Romanov A.V., Artemiev A.V., Men’shova E.V. and Loginov N.A. (2017): The solution of the direct problem of the position of the six-stage manipulator of the parallel structure on the basis of the crank-and-rod mechanism. – Electronic Information Systems, No.4 (15), pp.91-101.
  • [13] Angeles J. (2004): The qualitative synthesis of parallel manipulators. – Journal of Mechanical Design, vol.126, pp.617-624.
  • [14] Behi F. (1988): Kinematic analysis for a six-degree-of-freedom 3-PRPS parallel mechanism. – IEEE J. Robot, and Automat, N 4 / 5, pp.561-565.
  • [15] Zenkevich S.L. and Yushchenko A.S. (2004): Fundamentals of manipulation robots. – Moscow: MSTU Them, N.E. Bauman, 576 p.
  • [16] Bykov R.E., Glazunov V.A., Glazunova O.V. and Chan Dyk Hai (2005): Simulation of the working space of the parallel structure mechanism with four kinematic chains. – Problems of Machine-Building and Machine Reliability, No.5, pp.10-15.
  • [17] Pashchenko V.N., Glazunov V.A. and Ulyanov D.O. (2017): Solution of the problem of the velocities of the spatial mechanism of a parallel structure. – Engineering Journal. Directory, pp.23-30.
  • [18] Rybak L.A., Erzhukov V.V., Pochekaev S.G. and Chichvarin A.V. (2010): Construction of neural network algorithms for solving a direct kinematics problem for a parallel robot machine. – Journal Neurocomputers, No.5, pp.53-60.
  • [19] Evtushenko Y.G., Posypkin M.A., Rybak L.A. and Turkin A.V. (2018): Approximating a solution set of nonlinear inequalities. – Journal of Global Optimization, vol.71, No.1, pp.129-145.
  • [20] Evtushenko Y.G., Posypkin M.A., Rybak L.A. and Turkin A.V. (2017): Finding sets of solutions to systems of nonlinear inequalities. – Computational Mathematics and Mathematical Physics, vol.57, No.8, pp.1248-1254.
Uwagi
PL
Opracowanie rekordu w ramach umowy 509/P-DUN/2018 ze środków MNiSW przeznaczonych na działalność upowszechniającą naukę (2019)
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-9af16a41-4906-49cf-a0cc-37674fa49e23
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