This inventor holds 3 USPTO granted patents. Top assignees: Motorola Corporation, Certicom Corporation, Other. Active years: 1999-2001.
Company Filing History:
2 out of 20,290 
1 out of 342 
1 out of 834,350 Years Active: 1999-2001
Title: P Michael Glaser: Innovator in Finite Field Multiplication and Elliptic Curve Processing
Introduction
P Michael Glaser is a notable inventor based in Tempe, AZ (US), recognized for his contributions to the fields of finite field multiplication and elliptic curve processing. With a total of 3 patents, Glaser has made significant advancements in technology that enhance computational efficiency and data processing.
Latest Patents
One of Glaser's latest patents is titled "Finite field multiplier with intrinsic modular reduction." This invention features an interface unit that translates an n bit wide data path to an m bit wide data path, where n is less than m. The design includes a finite field data unit with m bit wide registers, coupled to a finite field control unit. The control unit comprises a microsequencer and a finite state machine multiplier, which together perform a finite field multiply operation with intrinsic modular reduction.
Another significant patent is "Circuit and method for decompressing compressed elliptic curve points." This patent describes an elliptic curve processor circuit that includes a finite field arithmetic logic unit, operation registers, and an EC control unit. The EC control unit manages the components of the processor circuit to decompress a compressed one-bit representation of a Y coordinate of an elliptic curve point. This innovative method employs minimal additional hardware and processing, showcasing Glaser's commitment to efficiency.
Career Highlights
Throughout his career, P Michael Glaser has worked with prominent companies, including Motorola Corporation. His experience in these organizations has contributed to his expertise in developing advanced technological solutions.
Collaborations
Glaser has collaborated with notable individuals in the field, including Michael J Torla and Scott Alexander Vanstone. These partnerships have likely fostered innovation and the exchange of ideas, further enhancing his contributions to technology.
Conclusion
P Michael Glaser's work in finite field multiplication and elliptic curve processing exemplifies his innovative spirit and dedication to advancing technology. His patents reflect a deep understanding of complex computational processes, making him a significant figure in his field.