Satellite Beach, FL, United States of America

Ted Korte

USPTO Granted Patents = 2 

Average Co-Inventor Count = 5.0

ph-index = 1


Company Filing History:


Years Active: 2022-2023

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2 patents (USPTO):Explore Patents

Title: Ted Korte: Innovator in Subscriber Enhancements and Analytics

Introduction

Ted Korte is a notable inventor based in Satellite Beach, FL (US). He has made significant contributions to the fields of telecommunications and data analytics. With a total of 2 patents, Korte has developed innovative methods that enhance subscriber experiences and improve service delivery.

Latest Patents

Korte's latest patents include "Providing risk based subscriber enhancements" and "Analytics in video/audio content distribution networks." The first patent outlines a method and system that inputs telemetry into a data structure, allowing for the determination of subscriber use metrics and user characteristics. This innovation aims to estimate the likelihood of service cancellation and proactively provide service enhancements based on collected data. The second patent focuses on collecting data from various networks to determine Key Performance Indicator (KPI) and Key Quality Indicator (KQI) values, which are essential for optimizing network performance.

Career Highlights

Ted Korte is currently employed at Q'ligent Corporation, where he applies his expertise in telecommunications and analytics. His work has been instrumental in developing solutions that address the challenges faced by service providers in managing subscriber relationships and network performance.

Collaborations

Korte collaborates with talented professionals such as Sergey Lobanov and Anatoly Shishin. Their combined efforts contribute to the advancement of innovative technologies in the telecommunications sector.

Conclusion

Ted Korte's contributions to subscriber enhancements and analytics demonstrate his commitment to innovation in telecommunications. His patents reflect a deep understanding of user needs and the importance of data-driven solutions.

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