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A specific problem of mechanism synthesis

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Języki publikacji
EN
Abstrakty
EN
A technique for path synthesis is employed to design a feeder for carrying products between two points. The feeder is assumed to be a one degree of freedom system of six links connected by means of revolute joints. The mathematical basis of the concept is presented. An exemplary solution is presented and discussed.
Rocznik
Strony
513--522
Opis fizyczny
Bibliogr. 20 poz., rys., wykr.
Twórcy
  • Division of Technical Mechanics Faculty of Mechanical Engineering and Management Poznan University of Technology Jana Pawła II str. 24 60-965 Poznań, POLAND
Bibliografia
  • [1] Bulatovic R.R. and Dordevic S.R. (2009): On the optimum synthesis of a four-bar linkage using differential evolution and method of variable controlled deviations. - Mechanism and Machine Theory, vol.44, pp.235-246.
  • [2] Buśkiewicz J. (2009): Minimization of the dimension of the solution space in optimal mechanism synthesis. - Publishing House of Poznan University of Technology, series Dissertations, No.442.
  • [3] Buśkiewicz J. (2010): Use of shape invariants in optimal synthesis of geared five-bar linkage. - Mechanism and Machine Theory, vol.45, pp.273-290.
  • [4] Buśkiewicz J. (2014): Design of a feeder with the use of the path synthesis method. - New Advances in Mechanisms, Transmissions and Applications Mechanisms and Machine Science, vol.17, pp.251-259.
  • [5] Chao C. and Jorge A. (2008): A novel family of linkages for advanced motion synthesis. - Mechanism and Machine Theory, vol.43, pp.882-890.
  • [6] Erdman A.G. and Sandor G.N. and Kota S.S. (2001): Mechanism Design: Analysis & Synthesis. - 4th Ed. (Web Enhanced), vol.1, Prentice-Hall.
  • [7] Gronowicz A., Jucha J., Miller S. and Twarog W. (1991): Mechanism and machine theory (in polish). - Wroclaw.
  • [8] Hain K. (1967): Applied Mechanics 2nd ed.. - New York: McGraw-Hill Book Company.
  • [9] Kramer and Sandor G.N. (1970): Kinematic Synthesis of Watt’s Mechanism. - ASME Paper, No.70-mech-50.
  • [10] Matekar S.B. and Gogate G.R. (2012): Optimum synthesis of path generating four-bar mechanisms using differential evolution and a modified error function. - Mechanism and Machine Theory, vol.52, pp.158-179.
  • [11] McGarva J. and Mullineux G. (1994): Harmonic representation of closed curves. - Appl. Math. Model., vol.17, No.4, pp.213-218.
  • [12] Patent P.102470.
  • [13] Patent P.125376.
  • [14] Patent P.111933.
  • [15] Penunuri F., Peón-Escalante R., Villanueva C. and Pech-Oy D. (2011): Synthesis of mechanisms for single and hybrid tasks using differential evolution. - Mechanism and Machine Theory, vol.46, No.10, pp.1335-1349.
  • [16] Radovan R., Bulatović R.R, Dordević S.R. and Dordević V.S. (2013): Search algorithm: A metaheuristic approach to solving the problem of optimum synthesis of a six-bar double dwell linkage. - Mechanism and Machine Theory, vol.61, pp.1-13.
  • [17] Sanchez Marin F.T. and Gonzalez A.P. (2004): Open-path synthesis of linkages through geometrical adaptation. - Mechanism and Machine Theory, vol.39, pp.943-955.
  • [18] Suh C.H. and Radcliffe C.W. (1978): Kinematics and Mechanism Design. - New York: Wiley.
  • [19] Ullah I. and Kota S. (1997): Optimal synthesis of mechanisms for path generation using Fourier descriptors and global search methods. - Journal of Mechanical Design, vol.119, pp.504-510.
  • [20] Wen-Yi L. (2010): A GA-DE hybrid evolutionary algorithm for path synthesis of four-bar linkage. - Mechanism and Machine Theory, vol.45, No.8, pp.1096-1107.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-88825b13-d939-4ed1-a9d5-382659a801c3
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