Company Filing History:
Years Active: 2001
Title: Kazmaro Aoki: Innovator in Finite Field Arithmetic
Introduction
Kazmaro Aoki is a prominent inventor based in Yokohama, Japan. He has made significant contributions to the field of arithmetic operations in finite fields and group operations over elliptic curves. His work is particularly relevant in the realm of information security.
Latest Patents
Kazmaro Aoki holds 2 patents. His latest patent focuses on a scheme for arithmetic operations in finite fields and group operations over elliptic curves that realizes improved computational speed. This innovative scheme utilizes a normal basis to facilitate the multiplicative inverse calculation and multiplication in the finite field GF(2). By employing combinations of multiplications, additions, and a multiplicative inverse calculation in the subfield GF(2), Aoki's method enhances computational efficiency. Additionally, using a standard basis allows for the realization of multiplication, square calculation, and multiplicative inverse calculation in the finite field GF(2) through similar combinations. These arithmetic operations are crucial for calculating rational expressions that express group operations over elliptic curves, which are essential in information security techniques such as elliptic curve cryptosystems.
Career Highlights
Kazmaro Aoki is associated with Nippon Telegraph and Telephone Corporation, where he continues to develop his innovative ideas. His work has garnered attention for its potential applications in enhancing computational speed and security in various technologies.
Collaborations
Kazmaro Aoki collaborates with fellow inventor Kazuo Ohta, contributing to advancements in their respective fields.
Conclusion
Kazmaro Aoki's contributions to finite field arithmetic and elliptic curve operations highlight his role as a key innovator in information security. His patents reflect a commitment to improving computational efficiency and security in modern technology.