Location History:
- Westford, MA (US) (2019)
- Acton, MA (US) (2020)
Company Filing History:
Years Active: 2019-2020
Title: Innovations by Jai Gupta
Introduction
Jai Gupta is an accomplished inventor based in Acton, MA (US). He has made significant contributions to the field of computational problem-solving through his innovative patents. With a total of 2 patents, Gupta's work focuses on enhancing the efficiency of mathematical computations.
Latest Patents
Gupta's latest patents include a groundbreaking digital architecture that supports an analog co-processor. This co-processor is specifically designed for performing vector matrix multiplication (VMM) to address complex computational problems, such as partial differential equations (PDEs). By utilizing an analog Discrete Fourier Transform (DFT), the co-processor can invoke VMM of input signals with Fourier basis functions through analog crossbar arrays. This method allows for the resolution of both linear and non-linear PDEs by implementing spectral PDE solution techniques, offering an alternative to traditional finite difference methods. The inherent parallelism of the crossbar arrays is exploited to enhance computational efficiency. Additionally, a digital controller is integrated to manage the write and read operations to the crossbar arrays.
Another notable patent by Gupta is the analog co-processor, which shares similar functionalities in performing VMM for solving PDEs. This co-processor can be implemented using CMOS technology and memristors, or through a hybrid solution that combines both.
Career Highlights
Jai Gupta is currently associated with Spero Devices, Inc., where he continues to innovate and develop advanced computational solutions. His work has positioned him as a key figure in the field of digital and analog processing.
Collaborations
Gupta collaborates with talented individuals such as Nihar Athreyas and Abbie Mathew, contributing to a dynamic and innovative work environment.
Conclusion
Jai Gupta's contributions to the field of computational problem-solving through his patents demonstrate his commitment to innovation. His work not only addresses complex mathematical challenges but also paves the way for future advancements in technology.