Bryan, TX, United States of America

George Robert Blakley


Average Co-Inventor Count = 4.4

ph-index = 1

Forward Citations = 35(Granted Patents)


Location History:

  • Austin, TX (US) (2009)
  • Bryan, TX (US) (2010)

Company Filing History:


Years Active: 2009-2010

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2 patents (USPTO):Explore Patents

Title: Exploring the Innovations of George Robert Blakley

Introduction: George Robert Blakley, an inventive mind located in Bryan, TX, holds two patents that contribute significantly to the fields of data encryption and cryptography. His work showcases an impressive ability to merge mathematical concepts with practical applications in technology.

Latest Patents: Blakley’s latest innovations include a "Ring Arithmetic Method, System, and Apparatus," which describes a data encryption method leveraging ring arithmetic operations through a residue number multiplication process. This method involves multiple conversion steps using mixed radix systems and gives clear guidelines on how residues mod C are calculated. His second patent, a "Method and System for Generating a Cryptographically Random Number Stream," outlines a sophisticated process for generating random number streams with a high degree of unpredictability. The method relies on an oscillator whose frequency varies due to physically unpredictable events, ensuring that the output is both unique and secure.

Career Highlights: Currently, Blakley is associated with Ncipher Corporation Limited, a company recognized for its advancements in security technology. Throughout his career, he has focused on enhancing cybersecurity measures that protect sensitive information and ensure safe communications.

Collaborations: George has worked alongside talented colleagues such as Kyle Stein and Rajat Datta, who have collaboratively contributed to the development and refinement of innovative cryptographic solutions.

Conclusion: George Robert Blakley stands out as a noteworthy inventor in the realm of data security and encryption technologies. His patents reflect a deep understanding of complex mathematical principles and their application in real-world scenarios, ultimately contributing to the advancement of secure communications and data protection.

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