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Premium Linear Systems - PremiumLinearSystems

  • Brand: Wittenstein
  • Product Code: Premium Linear Systems
Description: Our Premium Linear Systems are optimized for applications with high to very high smooth running, positioning accuracy and moving force requirements. They combine drives producing maximum power density with very high overall linear stiffness – as well as extreme precision, both in the decentralized drive and in the master-slave configuration, for unprecedented degrees of freedom in the design. The option of downsizing moreover results in significant potential savings in the drive train. The systems are suitable for use in laser machines, CNC machining centers for wood, plastic and composite materials, metal-cutting machine tools such as HSC milling machines and precise, highly dynamic handling applications.INIRA® – The revolution in rack assembly is now available
Description: Our Premium Linear Systems are optimized for applications with high to very high smooth running, positioning accuracy and moving force requirements. They combine drives producing maximum power density with very high overall linear stiffness – as well as extreme precision, both in the decentralized drive and in the master-slave configuration, for unprecedented degrees of freedom in the design. The option of downsizing moreover results in significant potential savings in the drive train. The systems are suitable for use in laser machines, CNC machining centers for wood, plastic and composite materials, metal-cutting machine tools such as HSC milling machines and precise, highly dynamic handling applications.INIRA® – The revolution in rack assembly is now available
Technicaldata
  •   Premium Linear System — XP+max. feed force [N]max. speed [m/min]
      PLS 55450333
      PLS 88350244
      PLS 1110700333
  •   Premium Linear System — RP+max. feed force [N]max. speed [m/min]
      PLS 2020300250
      PLS 2222200104
      PLS 3636100112
      PLS 4747200135
      PLS 757500091
      PLS 112112000111
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  • Assembly videos alpha Linear Systems

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