Mountain View, CA, United States of America

Kumar Sricharan


Average Co-Inventor Count = 3.0

ph-index = 1


Company Filing History:


Years Active: 2024

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1 patent (USPTO):Explore Patents

Title: Innovations by Kumar Sricharan in Machine Learning

Introduction

Kumar Sricharan is an accomplished inventor based in Mountain View, CA. He has made significant contributions to the field of machine learning, particularly in the development of systems that enhance the reliability of classifier models. His innovative approach addresses the challenges of uncertainty in machine learning applications.

Latest Patents

Kumar holds a patent for a "System and method for quantifying uncertainty in machine learning models." This method and system assist in training a classifier model using both labeled and unlabeled training sets. The technology enables the classifier to accurately classify data items that fall within the distribution of the labeled training set. Additionally, it allows the classifier to indicate a lack of confidence in classification for data items that do not conform to this distribution. Kumar's work in this area is pivotal for improving the robustness of machine learning models.

Career Highlights

Kumar is currently employed at Intuit, Inc., where he continues to innovate and develop advanced technologies. His expertise in machine learning has positioned him as a valuable asset to his team and the company. With a focus on practical applications, Kumar's work is instrumental in driving forward the capabilities of machine learning systems.

Collaborations

Kumar has collaborated with notable colleagues, including Ashok N Srivastava and Kumar Kallurupalli. These partnerships have fostered a creative environment that encourages the exchange of ideas and the development of cutting-edge technologies.

Conclusion

Kumar Sricharan's contributions to machine learning through his innovative patent demonstrate his commitment to advancing technology in this field. His work not only enhances the accuracy of classifier models but also addresses critical challenges in uncertainty quantification.

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