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Automation ‘s-Hertogenbosch 2017

Date: 5 April 2017 to 6 April 2017

Automation Den Bosch 2017 IAI industrial robots in the Netherlands and Belgium with ATB Automation Stober drives with EtherCAT Estun Pronet EC Trio MC4N

Innovations in industrial motion control and power transmission on Automation 2017

ATB Automation will be present on 5th and 6th April 2017 at Stand C401 at the Easyfairs trade show Automation in Den Bosch. The trade show Automation in Den Bosch - formerly known as MOCON - is co-located with Empack and Logistics & Distribution in 2017. Automation 2017 is thus the meeting place for mechanical engineering in search of automation solutions.

Discover the possibilities of IAI SCARA robots and cartesian robots, Exlar roller screw actuators and Stöber or Estun servo motors and drives during the demonstrations of ATB Automation at Stand C401.

ATB Automation supplies motion control and power transmission components for mechanical engineering. Our specialists calculate your drive, match systems with one another, program the motion controllers and drives, take care for your entire motion control project and keep a great stock to meet your wishes. Visit our stand and ask for the possibilities!

Looking for innovations or advise in the field of motion in the Benelux? Visit our stand and the demonstrations of:

  • 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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