Skip to main content
Taylor & Francis Group Logo
    Advanced Search

    Click here to search products using title name,author name and keywords.

    • Login
    • Hi, User  
      • Your Account
      • Logout
      Advanced Search

      Click here to search products using title name,author name and keywords.

      Breadcrumbs Section. Click here to navigate to respective pages.

      Chapter

      Matrix Modeling of Joints and Links
      loading

      Chapter

      Matrix Modeling of Joints and Links

      DOI link for Matrix Modeling of Joints and Links

      Matrix Modeling of Joints and Links book

      Matrix Modeling of Joints and Links

      DOI link for Matrix Modeling of Joints and Links

      Matrix Modeling of Joints and Links book

      Edited ByIan S. Fischer
      BookDual-Number Methods in Kinematics, Statics and Dynamics

      Click here to navigate to parent product.

      Edition 1st Edition
      First Published 1999
      Imprint Routledge
      Pages 10
      eBook ISBN 9781315141473
      Share
      Share

      ABSTRACT

      This chapter serves as a text for a course using dual-number methods as well as a manual for the reader to develop his or her abilities for the design of machinery or evaluation of mechanical systems. A mechanism is comprised of members called "links" whose connections are called "joints." A link is considered as a rigid body defining the relationship between two neighboring joint axes. The two joint axes of a link are each a line in space. The coordinate-transformation matrix modeling each link of a mechanism will be considered the product of a matrix specified by the displacements at the proximal joint of the link and a matrix specified by the dimensions of the link. A ball joint permits motion with respect to all three of a set of mutually-perpendicular axes. A plane joint features a plane surface on one link held in contact to form a bearing with a plane surface on another link.

      T&F logoTaylor & Francis Group logo
      • Policies
        • Privacy Policy
        • Terms & Conditions
        • Cookie Policy
        • Privacy Policy
        • Terms & Conditions
        • Cookie Policy
      • Journals
        • Taylor & Francis Online
        • CogentOA
        • Taylor & Francis Online
        • CogentOA
      • Corporate
        • Taylor & Francis Group
        • Taylor & Francis Group
        • Taylor & Francis Group
        • Taylor & Francis Group
      • Help & Contact
        • Students/Researchers
        • Librarians/Institutions
        • Students/Researchers
        • Librarians/Institutions
      • Connect with us

      Connect with us

      Registered in England & Wales No. 3099067
      5 Howick Place | London | SW1P 1WG © 2022 Informa UK Limited