Plouarzel, France

Frédéric Berier



Average Co-Inventor Count = 3.1

ph-index = 3

Forward Citations = 55(Granted Patents)


Location History:

  • Courbevoie, FR (2007)
  • Plouarzel, FR (2010 - 2014)

Company Filing History:


Years Active: 2007-2014

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3 patents (USPTO):Explore Patents

Title: The Innovations of Frédéric Berier

Introduction

Frédéric Berier is a notable inventor based in Plouarzel, France. He has made significant contributions to the field of optical technology, holding a total of three patents. His work focuses on enhancing optical devices and methods, showcasing his expertise and innovative spirit.

Latest Patents

Frédéric Berier's latest patents include an optical variation device and a method for super-resolution of confocal images. The optical variation device features a liquid-crystal element that controls light propagation, with two substrate plates equipped with control electrodes. This design allows for precise manipulation of optical properties. His method for super-resolution involves acquiring confocal images through an image guide, utilizing a series of spatial shifts to enhance image resolution. This innovative approach transforms data into point clouds, enabling the reconstruction of high-quality images.

Career Highlights

Throughout his career, Frédéric has worked with prominent companies such as Mauna Kea Technologies and Evosens. His experience in these organizations has allowed him to develop and refine his inventions, contributing to advancements in optical technology.

Collaborations

Frédéric has collaborated with notable professionals in his field, including Aymeric Perchant and Bertrand Viellerobe. These partnerships have fostered a creative environment that encourages innovation and the development of cutting-edge technologies.

Conclusion

Frédéric Berier's contributions to optical technology through his patents and collaborations highlight his role as a leading inventor in the field. His innovative approaches continue to influence advancements in optical devices and methods.

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