Paper cut-off knives

A wide range of knives for paper cutting and trimming.

Fernite of Sheffield supply the paper and converting industries with high performance for all types of cutting applications.
Our straight cut-off knives are manufactured using precision grinding technology, for a consistent, highly efficient cutting edge.

 We know that knife durability is vital to plant efficiency, so we ensure that only the world’s finest steels are used to produce our knives. Whether you require standard or custom products, Fernite’s friendly team can help you.

Manufactured in the UK

Each Fernite blade is manufactured in Sheffield, UK by a highly skilled production team.

Our highly skilled technical and operations departments work together to ensure every knife we produce meets the very highest quality standards. Our factory is ISO9001:2015 certified so you can be assured of a quality product every time. 

Ticket knife

Stock agreements available

Do you need a regular supply of knives throughout the year? Talk to us about a stock agreement. 

With knives on the shelf ready for dispatch, you can eliminate manufacturing lead times altogether. Simply call us and we’ll dispatch your knives the very same day. 

Your ideal machine knife supplier for every aspect of the printing process.

Our range of machine knives for the printing and converting sectors include:

  • doctor blades
  • circular cutters and perforators
  • toothform knives
  • splice knives
  • tucker and folder blades
  • ink duct blades
  • trimmer blades
  • sheeter blades
  • polyurethane-faced gripper blades.

We work with you to meet your own specifications and workflow, manufacturing your products with world-class expertise and precision in our Sheffield plant.

Machine continuity is a major concern for print producers worldwide. At Fernite, our skilled experts harness advanced technologies to craft every doctor blade from the finest quality European steels: the result is a robust, long-lasting precision blade that delivers enduring reliability and optimum continuity.