Dresden, Germany

Oliver De Haas


 

Average Co-Inventor Count = 2.8

ph-index = 3

Forward Citations = 11(Granted Patents)


Company Filing History:


Years Active: 2000-2023

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5 patents (USPTO):Explore Patents

Title: Oliver De Haas: Innovator in Ring Spinning Technology

Introduction

Oliver De Haas is a notable inventor based in Dresden, Germany. He has made significant contributions to the field of textile machinery, particularly in the development of winding and twisting devices for ring spinning and twisting machines. With a total of 5 patents to his name, his work has advanced the efficiency and functionality of these machines.

Latest Patents

De Haas's latest patents include innovative designs for winding and twisting devices that utilize superconducting materials. One of his inventions features a device that comprises a stator with superconducting material and a cooling system, along with a rotor that creates a magnetic field. This design allows for a ring-shaped air gap, enabling the thread to circulate effectively. His methods for ring spinning and twisting involve twisting fiber material and subsequently winding it up, utilizing the advanced technology of his devices.

Career Highlights

Throughout his career, Oliver De Haas has worked with esteemed organizations such as the Leibniz Institute for Solid State and Materials Research Dresden and Sanko Tekstil İşletmeleri San. ve Tic. A.Ş. His experience in these companies has contributed to his expertise in textile machinery and innovation.

Collaborations

De Haas has collaborated with notable colleagues, including Lars Kühn and Ludwig Schultz. These partnerships have fostered a creative environment that has led to the development of groundbreaking technologies in the textile industry.

Conclusion

Oliver De Haas stands out as a prominent inventor in the field of ring spinning technology. His innovative patents and contributions to the industry reflect his dedication to advancing textile machinery. His work continues to influence the efficiency and effectiveness of ring spinning and twisting processes.

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