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Rosta AD
Double rocker arm for guided systems

  • Double rocker with fixed centre distance
  • Up to 2,500 N for flange fixation
  • Up to 1,600 N for central fixation
Rosta double-rocker AD

Rosta AD-P/AD-C double rocker for guided systems is used for suspending and supporting two-mass shaker systems. The AD double rocker oscillating mounting is has a decided center distance and is made for high capacity. The housings and the inner square sections are made of welded steel.

Two types double rocker oscillating mountings

  • Double rocker AD-P for flange mounting up to 2,500 N per unit
    The core of the AD-P type is equipped with fixing plates constructed analogously to the AU type.
  • Double rocker AD-C for central mounting up to 1,600 N per unit.
    The inner square section of the AS-C type are made of aluminium profile.

Advantages Rosta AD double rocker oscillating mounting

  • Easy to install
  • Maintenance free
  • Low wear in operation
  • Screening and separating operations at the same time

Rosta AD double rocker are multifunctional and can fulfil 4 functions simultaneously

  • Support static load
  • Forming an oscillating system in which the dynamic spring stiffness is determining the resonance drive-capacity
  • Dictating the direction of oscillation
  • Isolation of vibration and structure-borne noise

Rosta double-rocker AD
  • Quick response, short lines
  • Renowned manufacturers
  • Profound product knowledge
  • High reliability
Fish passage Oranjesluis Amsterdam

We are active in many markets

Various applications in the Benelux, from handling systems to tooling machines or the automotive to food processing industry.
Applications

We supply slewing ring bearings, oscillating mountings, tensioner devices from stock and we also have spiral bevel gearboxes, servo gears and electromechanical actuators in our delivery program.


In addition we also select and offer the right components and systems for motion control solutions, such as servo gear motors, linear servo actuators and complete XYZ cartesian systems.

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