Sydney, Australia

Jeffrey Allan Graham


Average Co-Inventor Count = 2.0

ph-index = 3

Forward Citations = 15(Granted Patents)


Location History:

  • Edinburgh, GB (2009 - 2011)
  • Sydney, AU (2009 - 2012)

Company Filing History:


Years Active: 2009-2012

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7 patents (USPTO):Explore Patents

Title: The Innovative Contributions of Jeffrey Allan Graham

Introduction

Jeffrey Allan Graham is a notable inventor based in Sydney, Australia. He has made significant contributions to the field of technology, particularly in the area of polynomial division and discrete power series generation. With a total of 7 patents to his name, Graham's work has had a considerable impact on various applications.

Latest Patents

Graham's latest patents include innovative methods for generating remainders from polynomial divisions. One of his notable inventions is the "Generation of a remainder from division of a first polynomial by a second polynomial." This invention involves a complex system of sub-circuits and adders designed to efficiently compute remainders. Another significant patent is the "Method and apparatus for a discrete power series generator," which allows for the generation of discrete power series values without the need for multiplication operations. This method enhances efficiency and reduces complexity in calculations.

Career Highlights

Jeffrey Allan Graham is currently employed at Xilinx, Inc., where he continues to develop cutting-edge technologies. His work at Xilinx has positioned him as a key player in the advancement of digital design and engineering solutions. His innovative approaches have contributed to the company's reputation for excellence in the tech industry.

Collaborations

Graham has collaborated with talented individuals such as Hemang Parekh and Elizabeth R Cowie. These partnerships have fostered a creative environment that encourages the exchange of ideas and the development of groundbreaking technologies.

Conclusion

In summary, Jeffrey Allan Graham is a distinguished inventor whose work has significantly advanced the fields of polynomial division and discrete power series generation. His contributions continue to influence technology and inspire future innovations.

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