Company Filing History:
Years Active: 2011-2015
Title: Antone Lee Kusmanoff: Innovator in Computational Solutions
Introduction
Antone Lee Kusmanoff is a notable inventor based in Greenville, TX (US). He has made significant contributions to the field of computational solutions, holding a total of 7 patents. His work primarily focuses on systems that enhance the efficiency and accuracy of solving complex mathematical equations.
Latest Patents
One of his latest patents is titled "System for convergence evaluation for stationary method iterative linear solvers." This innovative system evaluates the convergence to a solution for a matrix equation using a reconfigurable computing device, such as a field programmable gate array (FPGA). The system includes various components like an update storage element, a conversion element, a summation unit, and a comparator. The FPGA is designed with configurable logic and storage elements to facilitate these functions. Convergence is achieved when the total sum of updates is less than a specified convergence factor.
Another significant patent is the "Reconfigurable networked processing elements partial differential equations system." This method computes solutions to partial differential equations (PDEs) by determining the true accuracy required (TAR) and configuring programmable devices accordingly. The system initiates calculations and ceases them when accuracy criteria are met or when the time allowed expires.
Career Highlights
Antone Lee Kusmanoff is currently employed at L-3 Communications Integrated Systems L.P., where he applies his expertise in developing advanced computational systems. His work has been instrumental in pushing the boundaries of technology in the field of mathematics and engineering.
Collaborations
He has collaborated with notable colleagues, including Matthew Pascal DeLaquil and Deepak Prasanna, contributing to various innovative projects and enhancing the capabilities of their systems.
Conclusion
Antone Lee Kusmanoff stands out as a prominent inventor whose work in computational solutions has made a significant impact. His patents reflect a deep understanding of complex mathematical systems and a commitment to innovation in technology.
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