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ATB Automation supplies complete rack and pinion servo drives

Date: 12 February 2016

Stober ZTRS rack and pinion drive Stober gearbox with Atlanta rack and pinion Stober-PA-servogear with pinion Stober bevelgear with pinion Stober ZTRS high force rack and pinion drive Stober rack and pinion drives Stober_ZV319_P521_EZ505U_in_handling machine

Optimal combination with Stöber precision gearboxes and Atlanta racks

For precise and dynamic applications you are with Stöber precision gearboxes and Atlanta racks at the right place. ATB Automation supplies complete systems with optional mounting adapters, adjustment plates and lubrication systems.

Stöber Antriebstechnik is one of the market leaders in the field of high precision gearboxes for servo motors such as planetary gear units with a backlash of of less than 2 arcmin. These gearboxes are available with direct mounted pinion in combination with racks from the renowned brand Atlanta.

 

More information

For downloads have a look on the product pages:

  • ZV servo gearboxes with pinion
  • ZTRS planetary gearbox with pinion and supporting bearing cover
  • ZTR planetary gearbox with pinion, without supporting bearing cover
  • ZR planetary gearbox with conventional pinion, without supporting bearing cover, high speeds
  • Atlanta racks

Mail: stober@atbautomation.eu

  • Quick response, short lines
  • Renowned manufacturers
  • Profound product knowledge
  • High reliability
Slider 1 ADE electromechanical actuator in Victory Bridge Alkmaar

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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